正态概率图（Normal Probability Plot）示例
几何画板及绘图内容加载中，请稍等……
① 本范例演示如何利用GeoGebra生成正态概率图（Normal Probability Plot），用于直观检验一组随机数据是否近似服从正态分布。② 核心数学概念包括正态分布、分位数（quantile）、随机抽样以及概率图（Q-Q plot）的构造原理；通过将样本分位数与理论正态分位数对比，若点大致落在一条直线上，则表明数据近似正态。③ 作图要点：使用GeoGebra的RandomNormal命令生成40个随机正态样本点（对象A1至A40），再通过NormalQuantilePlot命令绘制正态分位数图，并利用If命令进行条件判断或数据筛选，最终形成概率图。④ 适合高中及大学统计学课程，用于讲解正态性检验、数据可视化以及GeoGebra在统计绘图中的应用。
GeoGebra 命令及参数
RandomNormal(0, 1) → A1RandomNormal(0, 1) → A2RandomNormal(0, 1) → A3RandomNormal(0, 1) → A4RandomNormal(0, 1) → A5RandomNormal(0, 1) → A6RandomNormal(0, 1) → A7RandomNormal(0, 1) → A8RandomNormal(0, 1) → A10RandomNormal(0, 1) → A9RandomNormal(0, 1) → A11RandomNormal(0, 1) → A12RandomNormal(0, 1) → A13RandomNormal(0, 1) → A14RandomNormal(0, 1) → A15RandomNormal(0, 1) → A16RandomNormal(0, 1) → A17RandomNormal(0, 1) → A18RandomNormal(0, 1) → A19RandomNormal(0, 1) → A20RandomNormal(0, 1) → A21RandomNormal(0, 1) → A22RandomNormal(0, 1) → A23RandomNormal(0, 1) → A24RandomNormal(0, 1) → A25RandomNormal(0, 1) → A26RandomNormal(0, 1) → A27RandomNormal(0, 1) → A28RandomNormal(0, 1) → A29RandomNormal(0, 1) → A30RandomNormal(0, 1) → A31RandomNormal(0, 1) → A32RandomNormal(0, 1) → A33RandomNormal(0, 1) → A34RandomNormal(0, 1) → A35RandomNormal(0, 1) → A36RandomNormal(0, 1) → A37RandomNormal(0, 1) → A38RandomNormal(0, 1) → A39RandomNormal(0, 1) → A40RandomNormal(0, 1) → A41RandomNormal(0, 1) → A42RandomNormal(0, 1) → A43RandomNormal(0, 1) → A44RandomNormal(0, 1) → A45RandomNormal(0, 1) → A46RandomNormal(0, 1) → A47RandomNormal(0, 1) → A48RandomNormal(0, 1) → A49RandomNormal(0, 1) → A50RandomNormal(0, 1) → A51RandomNormal(0, 1) → A52RandomNormal(0, 1) → A53RandomNormal(0, 1) → A54RandomNormal(0, 1) → A55RandomNormal(0, 1) → A56RandomNormal(0, 1) → A57RandomNormal(0, 1) → A58RandomNormal(0, 1) → A59RandomNormal(0, 1) → A60RandomNormal(0, 1) → A61RandomNormal(0, 1) → A62RandomNormal(0, 1) → A63RandomNormal(0, 1) → A64RandomNormal(0, 1) → A65RandomNormal(0, 1) → A66RandomNormal(0, 1) → A67RandomNormal(0, 1) → A68RandomNormal(0, 1) → A69RandomNormal(0, 1) → A70RandomNormal(0, 1) → A71RandomNormal(0, 1) → A72RandomNormal(0, 1) → A73RandomNormal(0, 1) → A74RandomNormal(0, 1) → A75RandomNormal(0, 1) → A76RandomNormal(0, 1) → A77RandomNormal(0, 1) → A78RandomNormal(0, 1) → A79RandomNormal(0, 1) → A80RandomNormal(0, 1) → A81RandomNormal(0, 1) → A82RandomNormal(0, 1) → A83RandomNormal(0, 1) → A84RandomNormal(0, 1) → A85RandomNormal(0, 1) → A86RandomNormal(0, 1) → A87RandomNormal(0, 1) → A88RandomNormal(0, 1) → A89RandomNormal(0, 1) → A90RandomNormal(0, 1) → A91RandomNormal(0, 1) → A92RandomNormal(0, 1) → A93RandomNormal(0, 1) → A94RandomNormal(0, 1) → A95RandomNormal(0, 1) → A96RandomNormal(0, 1) → A97RandomNormal(0, 1) → A98RandomNormal(0, 1) → A100RandomNormal(0, 1) → A99RandomNormal(0, 1) → A101RandomNormal(0, 1) → A102RandomNormal(0, 1) → A103RandomNormal(0, 1) → A104RandomNormal(0, 1) → A105RandomNormal(0, 1) → A106RandomNormal(0, 1) → A107RandomNormal(0, 1) → A108RandomNormal(0, 1) → A109RandomNormal(0, 1) → A110RandomNormal(0, 1) → A111RandomNormal(0, 1) → A112RandomNormal(0, 1) → A113RandomNormal(0, 1) → A114RandomNormal(0, 1) → A115RandomNormal(0, 1) → A116RandomNormal(0, 1) → A117RandomNormal(0, 1) → A118RandomNormal(0, 1) → A119RandomNormal(0, 1) → A120RandomNormal(0, 1) → A121RandomNormal(0, 1) → A122RandomNormal(0, 1) → A123RandomNormal(0, 1) → A124RandomNormal(0, 1) → A125RandomNormal(0, 1) → A126RandomNormal(0, 1) → A127RandomNormal(0, 1) → A128RandomNormal(0, 1) → A129RandomNormal(0, 1) → A130RandomNormal(0, 1) → A131RandomNormal(0, 1) → A132RandomNormal(0, 1) → A133RandomNormal(0, 1) → A134RandomNormal(0, 1) → A135RandomNormal(0, 1) → A136RandomNormal(0, 1) → A137RandomNormal(0, 1) → A138RandomNormal(0, 1) → A139RandomNormal(0, 1) → A140RandomNormal(0, 1) → A141RandomNormal(0, 1) → A142RandomNormal(0, 1) → A143RandomNormal(0, 1) → A144RandomNormal(0, 1) → A145RandomNormal(0, 1) → A146RandomNormal(0, 1) → A147RandomNormal(0, 1) → A148RandomNormal(0, 1) → A149RandomNormal(0, 1) → A150RandomNormal(0, 1) → A151RandomNormal(0, 1) → A152RandomNormal(0, 1) → A153RandomNormal(0, 1) → A154RandomNormal(0, 1) → A155RandomNormal(0, 1) → A156RandomNormal(0, 1) → A157RandomNormal(0, 1) → A158RandomNormal(0, 1) → A159RandomNormal(0, 1) → A160RandomNormal(0, 1) → A161RandomNormal(0, 1) → A162RandomNormal(0, 1) → A163RandomNormal(0, 1) → A164RandomNormal(0, 1) → A165RandomNormal(0, 1) → A166RandomNormal(0, 1) → A167RandomNormal(0, 1) → A168RandomNormal(0, 1) → A169RandomNormal(0, 1) → A170RandomNormal(0, 1) → A171RandomNormal(0, 1) → A172RandomNormal(0, 1) → A173RandomNormal(0, 1) → A174RandomNormal(0, 1) → A175RandomNormal(0, 1) → A176RandomNormal(0, 1) → A177RandomNormal(0, 1) → A178RandomNormal(0, 1) → A179RandomNormal(0, 1) → A180RandomNormal(0, 1) → A181RandomNormal(0, 1) → A182RandomNormal(0, 1) → A183RandomNormal(0, 1) → A184RandomNormal(0, 1) → A185RandomNormal(0, 1) → A186RandomNormal(0, 1) → A187RandomNormal(0, 1) → A188RandomNormal(0, 1) → A189RandomNormal(0, 1) → A190RandomNormal(0, 1) → A191RandomNormal(0, 1) → A192RandomNormal(0, 1) → A193RandomNormal(0, 1) → A194RandomNormal(0, 1) → A195RandomNormal(0, 1) → A196RandomNormal(0, 1) → A197RandomNormal(0, 1) → A198RandomNormal(0, 1) → A199RandomNormal(0, 1) → A200RandomNormal(0, 1) → A201RandomNormal(0, 1) → A202RandomNormal(0, 1) → A203RandomNormal(0, 1) → A204RandomNormal(0, 1) → A205RandomNormal(0, 1) → A206RandomNormal(0, 1) → A207RandomNormal(0, 1) → A208RandomNormal(0, 1) → A209RandomNormal(0, 1) → A210RandomNormal(0, 1) → A211RandomNormal(0, 1) → A212RandomNormal(0, 1) → A213RandomNormal(0, 1) → A214RandomNormal(0, 1) → A215RandomNormal(0, 1) → A216RandomNormal(0, 1) → A217RandomNormal(0, 1) → A218RandomNormal(0, 1) → A219RandomNormal(0, 1) → A220RandomNormal(0, 1) → A221RandomNormal(0, 1) → A222RandomNormal(0, 1) → A223RandomNormal(0, 1) → A224RandomNormal(0, 1) → A225RandomNormal(0, 1) → A226RandomNormal(0, 1) → A227RandomNormal(0, 1) → A228RandomNormal(0, 1) → A229RandomNormal(0, 1) → A230RandomNormal(0, 1) → A231RandomNormal(0, 1) → A232RandomNormal(0, 1) → A233RandomNormal(0, 1) → A234RandomNormal(0, 1) → A235RandomNormal(0, 1) → A236RandomNormal(0, 1) → A237RandomNormal(0, 1) → A238RandomNormal(0, 1) → A239RandomNormal(0, 1) → A240RandomNormal(0, 1) → A241RandomNormal(0, 1) → A242RandomNormal(0, 1) → A243RandomNormal(0, 1) → A244RandomNormal(0, 1) → A245RandomNormal(0, 1) → A246RandomNormal(0, 1) → A247RandomNormal(0, 1) → A248RandomNormal(0, 1) → A250RandomNormal(0, 1) → A249NormalQuantilePlot(A1:A10) → list1NormalQuantilePlot(A1:A100) → list2NormalQuantilePlot(A1:A250) → list3RandomNormal(0, 1) → B1RandomNormal(0, 1) → C1RandomNormal(0, 1) → B2RandomNormal(0, 1) → C2RandomNormal(0, 1) → B3RandomNormal(0, 1) → C3RandomNormal(0, 1) → B4RandomNormal(0, 1) → C4RandomNormal(0, 1) → B5RandomNormal(0, 1) → C5RandomNormal(0, 1) → B6RandomNormal(0, 1) → C6RandomNormal(0, 1) → B7RandomNormal(0, 1) → C7RandomNormal(0, 1) → B8RandomNormal(0, 1) → C8RandomNormal(0, 1) → B9RandomNormal(0, 1) → C9RandomNormal(0, 1) → B10RandomNormal(0, 1) → C10RandomNormal(0, 1) → B11RandomNormal(0, 1) → C11RandomNormal(0, 1) → B12RandomNormal(0, 1) → C12RandomNormal(0, 1) → B13RandomNormal(0, 1) → C13RandomNormal(0, 1) → B14RandomNormal(0, 1) → C14RandomNormal(0, 1) → B15RandomNormal(0, 1) → C15RandomNormal(0, 1) → B16RandomNormal(0, 1) → C16RandomNormal(0, 1) → B17RandomNormal(0, 1) → C17RandomNormal(0, 1) → B18RandomNormal(0, 1) → C18RandomNormal(0, 1) → B19RandomNormal(0, 1) → C19RandomNormal(0, 1) → B20RandomNormal(0, 1) → C20RandomNormal(0, 1) → B21RandomNormal(0, 1) → C21RandomNormal(0, 1) → B22RandomNormal(0, 1) → C22RandomNormal(0, 1) → B23RandomNormal(0, 1) → C23RandomNormal(0, 1) → B24RandomNormal(0, 1) → C24RandomNormal(0, 1) → B25RandomNormal(0, 1) → C25RandomNormal(0, 1) → B26RandomNormal(0, 1) → C26RandomNormal(0, 1) → B27RandomNormal(0, 1) → C27RandomNormal(0, 1) → B28RandomNormal(0, 1) → C28RandomNormal(0, 1) → B29RandomNormal(0, 1) → C29RandomNormal(0, 1) → B30RandomNormal(0, 1) → C30RandomNormal(0, 1) → B31RandomNormal(0, 1) → C31RandomNormal(0, 1) → B32RandomNormal(0, 1) → C32RandomNormal(0, 1) → B33RandomNormal(0, 1) → C33RandomNormal(0, 1) → B34RandomNormal(0, 1) → C34RandomNormal(0, 1) → B35RandomNormal(0, 1) → C35RandomNormal(0, 1) → B36RandomNormal(0, 1) → C36RandomNormal(0, 1) → B37RandomNormal(0, 1) → C37RandomNormal(0, 1) → B38RandomNormal(0, 1) → C38RandomNormal(0, 1) → B39RandomNormal(0, 1) → C39RandomNormal(0, 1) → B40RandomNormal(0, 1) → C40RandomNormal(0, 1) → B41RandomNormal(0, 1) → C41RandomNormal(0, 1) → B42RandomNormal(0, 1) → C42RandomNormal(0, 1) → B43RandomNormal(0, 1) → C43RandomNormal(0, 1) → B44RandomNormal(0, 1) → C44RandomNormal(0, 1) → B45RandomNormal(0, 1) → C45RandomNormal(0, 1) → B46RandomNormal(0, 1) → C46RandomNormal(0, 1) → B47RandomNormal(0, 1) → C47RandomNormal(0, 1) → B48RandomNormal(0, 1) → C48RandomNormal(0, 1) → B49RandomNormal(0, 1) → C49RandomNormal(0, 1) → B50RandomNormal(0, 1) → C50RandomNormal(0, 1) → B51RandomNormal(0, 1) → C51RandomNormal(0, 1) → B52RandomNormal(0, 1) → C52RandomNormal(0, 1) → B53RandomNormal(0, 1) → C53RandomNormal(0, 1) → B54RandomNormal(0, 1) → C54RandomNormal(0, 1) → B55RandomNormal(0, 1) → C55RandomNormal(0, 1) → B56RandomNormal(0, 1) → C56RandomNormal(0, 1) → B57RandomNormal(0, 1) → C57RandomNormal(0, 1) → B58RandomNormal(0, 1) → C58RandomNormal(0, 1) → B59RandomNormal(0, 1) → C59RandomNormal(0, 1) → B60RandomNormal(0, 1) → C60RandomNormal(0, 1) → B61RandomNormal(0, 1) → C61RandomNormal(0, 1) → B62RandomNormal(0, 1) → C62RandomNormal(0, 1) → B63RandomNormal(0, 1) → C63RandomNormal(0, 1) → B64RandomNormal(0, 1) → C64RandomNormal(0, 1) → B65RandomNormal(0, 1) → C65RandomNormal(0, 1) → B66RandomNormal(0, 1) → C66RandomNormal(0, 1) → B67RandomNormal(0, 1) → C67RandomNormal(0, 1) → B68RandomNormal(0, 1) → C68RandomNormal(0, 1) → B69RandomNormal(0, 1) → C69RandomNormal(0, 1) → B70RandomNormal(0, 1) → C70RandomNormal(0, 1) → B71RandomNormal(0, 1) → C71RandomNormal(0, 1) → B72RandomNormal(0, 1) → C72RandomNormal(0, 1) → B73RandomNormal(0, 1) → C73RandomNormal(0, 1) → B74RandomNormal(0, 1) → C74RandomNormal(0, 1) → B75RandomNormal(0, 1) → C75RandomNormal(0, 1) → B76RandomNormal(0, 1) → C76RandomNormal(0, 1) → B77RandomNormal(0, 1) → C77RandomNormal(0, 1) → B78RandomNormal(0, 1) → C78RandomNormal(0, 1) → B79RandomNormal(0, 1) → C79RandomNormal(0, 1) → B80RandomNormal(0, 1) → C80RandomNormal(0, 1) → B81RandomNormal(0, 1) → C81RandomNormal(0, 1) → B82RandomNormal(0, 1) → C82RandomNormal(0, 1) → B83RandomNormal(0, 1) → C83RandomNormal(0, 1) → B84RandomNormal(0, 1) → C84RandomNormal(0, 1) → B85RandomNormal(0, 1) → C85RandomNormal(0, 1) → B86RandomNormal(0, 1) → C86RandomNormal(0, 1) → B87RandomNormal(0, 1) → C87RandomNormal(0, 1) → B88RandomNormal(0, 1) → C88RandomNormal(0, 1) → B89RandomNormal(0, 1) → C89RandomNormal(0, 1) → B90RandomNormal(0, 1) → C90RandomNormal(0, 1) → B91RandomNormal(0, 1) → C91RandomNormal(0, 1) → B92RandomNormal(0, 1) → C92RandomNormal(0, 1) → B93RandomNormal(0, 1) → C93RandomNormal(0, 1) → B94RandomNormal(0, 1) → C94RandomNormal(0, 1) → B95RandomNormal(0, 1) → C95RandomNormal(0, 1) → B96RandomNormal(0, 1) → C96RandomNormal(0, 1) → B97RandomNormal(0, 1) → C97RandomNormal(0, 1) → B98RandomNormal(0, 1) → C98RandomNormal(0, 1) → B99RandomNormal(0, 1) → C99RandomNormal(0, 1) → B100RandomNormal(0, 1) → C100RandomNormal(0, 1) → B101RandomNormal(0, 1) → C101RandomNormal(0, 1) → B102RandomNormal(0, 1) → C102RandomNormal(0, 1) → B103RandomNormal(0, 1) → C103RandomNormal(0, 1) → B104RandomNormal(0, 1) → C104RandomNormal(0, 1) → B105RandomNormal(0, 1) → C105RandomNormal(0, 1) → B106RandomNormal(0, 1) → C106RandomNormal(0, 1) → B107RandomNormal(0, 1) → C107RandomNormal(0, 1) → B108RandomNormal(0, 1) → C108RandomNormal(0, 1) → B109RandomNormal(0, 1) → C109RandomNormal(0, 1) → B110RandomNormal(0, 1) → C110RandomNormal(0, 1) → B111RandomNormal(0, 1) → C111RandomNormal(0, 1) → B112RandomNormal(0, 1) → C112RandomNormal(0, 1) → B113RandomNormal(0, 1) → C113RandomNormal(0, 1) → B114RandomNormal(0, 1) → C114RandomNormal(0, 1) → B115RandomNormal(0, 1) → C115RandomNormal(0, 1) → B116RandomNormal(0, 1) → C116RandomNormal(0, 1) → B117RandomNormal(0, 1) → C117RandomNormal(0, 1) → B118RandomNormal(0, 1) → C118RandomNormal(0, 1) → B119RandomNormal(0, 1) → C119RandomNormal(0, 1) → B120RandomNormal(0, 1) → C120RandomNormal(0, 1) → B121RandomNormal(0, 1) → C121RandomNormal(0, 1) → B122RandomNormal(0, 1) → C122RandomNormal(0, 1) → B123RandomNormal(0, 1) → C123RandomNormal(0, 1) → B124RandomNormal(0, 1) → C124RandomNormal(0, 1) → B125RandomNormal(0, 1) → C125RandomNormal(0, 1) → B126RandomNormal(0, 1) → C126RandomNormal(0, 1) → B127RandomNormal(0, 1) → C127RandomNormal(0, 1) → B128RandomNormal(0, 1) → C128RandomNormal(0, 1) → B129RandomNormal(0, 1) → C129RandomNormal(0, 1) → B130RandomNormal(0, 1) → C130RandomNormal(0, 1) → B131RandomNormal(0, 1) → C131RandomNormal(0, 1) → B132RandomNormal(0, 1) → C132RandomNormal(0, 1) → B133RandomNormal(0, 1) → C133RandomNormal(0, 1) → B134RandomNormal(0, 1) → C134RandomNormal(0, 1) → B135RandomNormal(0, 1) → C135RandomNormal(0, 1) → B136RandomNormal(0, 1) → C136RandomNormal(0, 1) → B137RandomNormal(0, 1) → C137RandomNormal(0, 1) → B138RandomNormal(0, 1) → C138RandomNormal(0, 1) → B139RandomNormal(0, 1) → C139RandomNormal(0, 1) → B140RandomNormal(0, 1) → C140RandomNormal(0, 1) → B141RandomNormal(0, 1) → C141RandomNormal(0, 1) → B142RandomNormal(0, 1) → C142RandomNormal(0, 1) → B143RandomNormal(0, 1) → C143RandomNormal(0, 1) → B144RandomNormal(0, 1) → C144RandomNormal(0, 1) → B145RandomNormal(0, 1) → C145RandomNormal(0, 1) → B146RandomNormal(0, 1) → C146RandomNormal(0, 1) → B147RandomNormal(0, 1) → C147RandomNormal(0, 1) → B148RandomNormal(0, 1) → C148RandomNormal(0, 1) → B149RandomNormal(0, 1) → C149RandomNormal(0, 1) → B150RandomNormal(0, 1) → C150RandomNormal(0, 1) → B151RandomNormal(0, 1) → C151RandomNormal(0, 1) → B152RandomNormal(0, 1) → C152RandomNormal(0, 1) → B153RandomNormal(0, 1) → C153RandomNormal(0, 1) → B154RandomNormal(0, 1) → C154RandomNormal(0, 1) → B155RandomNormal(0, 1) → C155RandomNormal(0, 1) → B156RandomNormal(0, 1) → C156RandomNormal(0, 1) → B157RandomNormal(0, 1) → C157RandomNormal(0, 1) → B158RandomNormal(0, 1) → C158RandomNormal(0, 1) → B159RandomNormal(0, 1) → C159RandomNormal(0, 1) → B160RandomNormal(0, 1) → C160RandomNormal(0, 1) → B161RandomNormal(0, 1) → C161RandomNormal(0, 1) → B162RandomNormal(0, 1) → C162RandomNormal(0, 1) → B163RandomNormal(0, 1) → C163RandomNormal(0, 1) → B164RandomNormal(0, 1) → C164RandomNormal(0, 1) → B165RandomNormal(0, 1) → C165RandomNormal(0, 1) → B166RandomNormal(0, 1) → C166RandomNormal(0, 1) → B167RandomNormal(0, 1) → C167RandomNormal(0, 1) → B168RandomNormal(0, 1) → C168RandomNormal(0, 1) → B169RandomNormal(0, 1) → C169RandomNormal(0, 1) → B170RandomNormal(0, 1) → C170RandomNormal(0, 1) → B171RandomNormal(0, 1) → C171RandomNormal(0, 1) → B172RandomNormal(0, 1) → C172RandomNormal(0, 1) → B173RandomNormal(0, 1) → C173RandomNormal(0, 1) → B174RandomNormal(0, 1) → C174RandomNormal(0, 1) → B175RandomNormal(0, 1) → C175RandomNormal(0, 1) → B176RandomNormal(0, 1) → C176RandomNormal(0, 1) → B177RandomNormal(0, 1) → C177RandomNormal(0, 1) → B178RandomNormal(0, 1) → C178RandomNormal(0, 1) → B179RandomNormal(0, 1) → C179RandomNormal(0, 1) → B180RandomNormal(0, 1) → C180RandomNormal(0, 1) → B181RandomNormal(0, 1) → C181RandomNormal(0, 1) → B182RandomNormal(0, 1) → C182RandomNormal(0, 1) → B183RandomNormal(0, 1) → C183RandomNormal(0, 1) → B184RandomNormal(0, 1) → C184RandomNormal(0, 1) → B185RandomNormal(0, 1) → C185RandomNormal(0, 1) → B186RandomNormal(0, 1) → C186RandomNormal(0, 1) → B187RandomNormal(0, 1) → C187RandomNormal(0, 1) → B188RandomNormal(0, 1) → C188RandomNormal(0, 1) → B189RandomNormal(0, 1) → C189RandomNormal(0, 1) → B190RandomNormal(0, 1) → C190RandomNormal(0, 1) → B191RandomNormal(0, 1) → C191RandomNormal(0, 1) → B192RandomNormal(0, 1) → C192RandomNormal(0, 1) → B193RandomNormal(0, 1) → C193RandomNormal(0, 1) → B194RandomNormal(0, 1) → C194RandomNormal(0, 1) → B195RandomNormal(0, 1) → C195RandomNormal(0, 1) → B196RandomNormal(0, 1) → C196RandomNormal(0, 1) → B197RandomNormal(0, 1) → C197RandomNormal(0, 1) → B198RandomNormal(0, 1) → C198RandomNormal(0, 1) → B199RandomNormal(0, 1) → C199RandomNormal(0, 1) → B200RandomNormal(0, 1) → C200RandomNormal(0, 1) → B201RandomNormal(0, 1) → C201RandomNormal(0, 1) → B202RandomNormal(0, 1) → C202RandomNormal(0, 1) → B203RandomNormal(0, 1) → C203RandomNormal(0, 1) → B204RandomNormal(0, 1) → C204RandomNormal(0, 1) → B205RandomNormal(0, 1) → C205RandomNormal(0, 1) → B206RandomNormal(0, 1) → C206RandomNormal(0, 1) → B207RandomNormal(0, 1) → C207RandomNormal(0, 1) → B208RandomNormal(0, 1) → C208RandomNormal(0, 1) → B209RandomNormal(0, 1) → C209RandomNormal(0, 1) → B210RandomNormal(0, 1) → C210RandomNormal(0, 1) → B211RandomNormal(0, 1) → C211RandomNormal(0, 1) → B212RandomNormal(0, 1) → C212RandomNormal(0, 1) → B213RandomNormal(0, 1) → C213RandomNormal(0, 1) → B214RandomNormal(0, 1) → C214RandomNormal(0, 1) → B215RandomNormal(0, 1) → C215RandomNormal(0, 1) → B216RandomNormal(0, 1) → C216RandomNormal(0, 1) → B217RandomNormal(0, 1) → C217RandomNormal(0, 1) → B218RandomNormal(0, 1) → C218RandomNormal(0, 1) → B219RandomNormal(0, 1) → C219RandomNormal(0, 1) → B220RandomNormal(0, 1) → C220RandomNormal(0, 1) → B221RandomNormal(0, 1) → C221RandomNormal(0, 1) → B222RandomNormal(0, 1) → C222RandomNormal(0, 1) → B223RandomNormal(0, 1) → C223RandomNormal(0, 1) → B224RandomNormal(0, 1) → C224RandomNormal(0, 1) → B225RandomNormal(0, 1) → C225RandomNormal(0, 1) → B226RandomNormal(0, 1) → C226RandomNormal(0, 1) → B227RandomNormal(0, 1) → C227RandomNormal(0, 1) → B228RandomNormal(0, 1) → C228RandomNormal(0, 1) → B229RandomNormal(0, 1) → C229RandomNormal(0, 1) → B230RandomNormal(0, 1) → C230RandomNormal(0, 1) → B231RandomNormal(0, 1) → C231RandomNormal(0, 1) → B232RandomNormal(0, 1) → C232RandomNormal(0, 1) → B233RandomNormal(0, 1) → C233RandomNormal(0, 1) → B234RandomNormal(0, 1) → C234RandomNormal(0, 1) → B235RandomNormal(0, 1) → C235RandomNormal(0, 1) → B236RandomNormal(0, 1) → C236RandomNormal(0, 1) → B237RandomNormal(0, 1) → C237RandomNormal(0, 1) → B238RandomNormal(0, 1) → C238RandomNormal(0, 1) → B239RandomNormal(0, 1) → C239RandomNormal(0, 1) → B240RandomNormal(0, 1) → C240RandomNormal(0, 1) → B241RandomNormal(0, 1) → C241RandomNormal(0, 1) → B242RandomNormal(0, 1) → C242RandomNormal(0, 1) → B243RandomNormal(0, 1) → C243RandomNormal(0, 1) → B244RandomNormal(0, 1) → C244RandomNormal(0, 1) → B245RandomNormal(0, 1) → C245RandomNormal(0, 1) → B246RandomNormal(0, 1) → C246RandomNormal(0, 1) → B247RandomNormal(0, 1) → C247RandomNormal(0, 1) → B248RandomNormal(0, 1) → C248RandomNormal(0, 1) → B249RandomNormal(0, 1) → C249RandomNormal(0, 1) → B250RandomNormal(0, 1) → D1RandomNormal(0, 1) → D2RandomNormal(0, 1) → D3RandomNormal(0, 1) → D4RandomNormal(0, 1) → D5RandomNormal(0, 1) → D6RandomNormal(0, 1) → D7RandomNormal(0, 1) → D8RandomNormal(0, 1) → D9RandomNormal(0, 1) → D10RandomNormal(0, 1) → D11RandomNormal(0, 1) → D12RandomNormal(0, 1) → D13RandomNormal(0, 1) → D14RandomNormal(0, 1) → D15RandomNormal(0, 1) → D16RandomNormal(0, 1) → D17RandomNormal(0, 1) → D18RandomNormal(0, 1) → D19RandomNormal(0, 1) → D20RandomNormal(0, 1) → D21RandomNormal(0, 1) → D22RandomNormal(0, 1) → D23RandomNormal(0, 1) → D24RandomNormal(0, 1) → D25RandomNormal(0, 1) → D26RandomNormal(0, 1) → D27RandomNormal(0, 1) → D28RandomNormal(0, 1) → D29RandomNormal(0, 1) → D30RandomNormal(0, 1) → D31RandomNormal(0, 1) → D32RandomNormal(0, 1) → D33RandomNormal(0, 1) → D34RandomNormal(0, 1) → D35RandomNormal(0, 1) → D36RandomNormal(0, 1) → D37RandomNormal(0, 1) → D38RandomNormal(0, 1) → D39RandomNormal(0, 1) → D40RandomNormal(0, 1) → D41RandomNormal(0, 1) → D42RandomNormal(0, 1) → D43RandomNormal(0, 1) → D44RandomNormal(0, 1) → D45RandomNormal(0, 1) → D46RandomNormal(0, 1) → D47RandomNormal(0, 1) → D48RandomNormal(0, 1) → D49RandomNormal(0, 1) → D50RandomNormal(0, 1) → D51RandomNormal(0, 1) → D52RandomNormal(0, 1) → D53RandomNormal(0, 1) → D54RandomNormal(0, 1) → D55RandomNormal(0, 1) → D56RandomNormal(0, 1) → D57RandomNormal(0, 1) → D58RandomNormal(0, 1) → D59RandomNormal(0, 1) → D60RandomNormal(0, 1) → D61RandomNormal(0, 1) → D62RandomNormal(0, 1) → D63RandomNormal(0, 1) → D64RandomNormal(0, 1) → D65RandomNormal(0, 1) → D66RandomNormal(0, 1) → D67RandomNormal(0, 1) → D68RandomNormal(0, 1) → D69RandomNormal(0, 1) → D70RandomNormal(0, 1) → D71RandomNormal(0, 1) → D72RandomNormal(0, 1) → D73RandomNormal(0, 1) → D74RandomNormal(0, 1) → D75RandomNormal(0, 1) → D76RandomNormal(0, 1) → D77RandomNormal(0, 1) → D78RandomNormal(0, 1) → D79RandomNormal(0, 1) → D80RandomNormal(0, 1) → D81RandomNormal(0, 1) → D82RandomNormal(0, 1) → D83RandomNormal(0, 1) → D84RandomNormal(0, 1) → D85RandomNormal(0, 1) → D86RandomNormal(0, 1) → D87RandomNormal(0, 1) → D88RandomNormal(0, 1) → D89RandomNormal(0, 1) → D90RandomNormal(0, 1) → D91RandomNormal(0, 1) → D92RandomNormal(0, 1) → D93RandomNormal(0, 1) → D94RandomNormal(0, 1) → D95RandomNormal(0, 1) → D96RandomNormal(0, 1) → D97RandomNormal(0, 1) → D98RandomNormal(0, 1) → D99RandomNormal(0, 1) → D100RandomNormal(0, 1) → D101RandomNormal(0, 1) → D102RandomNormal(0, 1) → D103RandomNormal(0, 1) → D104RandomNormal(0, 1) → D105RandomNormal(0, 1) → D106RandomNormal(0, 1) → D107RandomNormal(0, 1) → D108RandomNormal(0, 1) → D109RandomNormal(0, 1) → D110RandomNormal(0, 1) → D111RandomNormal(0, 1) → D112RandomNormal(0, 1) → D113RandomNormal(0, 1) → D114RandomNormal(0, 1) → D115RandomNormal(0, 1) → D116RandomNormal(0, 1) → D117RandomNormal(0, 1) → D118RandomNormal(0, 1) → D119RandomNormal(0, 1) → D120RandomNormal(0, 1) → D121RandomNormal(0, 1) → D122RandomNormal(0, 1) → D123RandomNormal(0, 1) → D124RandomNormal(0, 1) → D125RandomNormal(0, 1) → D126RandomNormal(0, 1) → D127RandomNormal(0, 1) → D128RandomNormal(0, 1) → D129RandomNormal(0, 1) → D130RandomNormal(0, 1) → D131RandomNormal(0, 1) → D132RandomNormal(0, 1) → D133RandomNormal(0, 1) → D134RandomNormal(0, 1) → D135RandomNormal(0, 1) → D136RandomNormal(0, 1) → D137RandomNormal(0, 1) → D138RandomNormal(0, 1) → D139RandomNormal(0, 1) → D140RandomNormal(0, 1) → D141RandomNormal(0, 1) → D142RandomNormal(0, 1) → D143RandomNormal(0, 1) → D144RandomNormal(0, 1) → D145RandomNormal(0, 1) → D146RandomNormal(0, 1) → D147RandomNormal(0, 1) → D148RandomNormal(0, 1) → D149RandomNormal(0, 1) → D150RandomNormal(0, 1) → D151RandomNormal(0, 1) → D152RandomNormal(0, 1) → D153RandomNormal(0, 1) → D154RandomNormal(0, 1) → D155RandomNormal(0, 1) → D156RandomNormal(0, 1) → D157RandomNormal(0, 1) → D158RandomNormal(0, 1) → D159RandomNormal(0, 1) → D160RandomNormal(0, 1) → D161RandomNormal(0, 1) → D162RandomNormal(0, 1) → D163RandomNormal(0, 1) → D164RandomNormal(0, 1) → D165RandomNormal(0, 1) → D166RandomNormal(0, 1) → D167RandomNormal(0, 1) → D168RandomNormal(0, 1) → D169RandomNormal(0, 1) → D170RandomNormal(0, 1) → D171RandomNormal(0, 1) → D172RandomNormal(0, 1) → D173RandomNormal(0, 1) → D174RandomNormal(0, 1) → D175RandomNormal(0, 1) → D176RandomNormal(0, 1) → D177RandomNormal(0, 1) → D178RandomNormal(0, 1) → D179RandomNormal(0, 1) → D180RandomNormal(0, 1) → D181RandomNormal(0, 1) → D182RandomNormal(0, 1) → D183RandomNormal(0, 1) → D184RandomNormal(0, 1) → D185RandomNormal(0, 1) → D186RandomNormal(0, 1) → D187RandomNormal(0, 1) → D188RandomNormal(0, 1) → D189RandomNormal(0, 1) → D190RandomNormal(0, 1) → D191RandomNormal(0, 1) → D192RandomNormal(0, 1) → D193RandomNormal(0, 1) → D194RandomNormal(0, 1) → D195RandomNormal(0, 1) → D196RandomNormal(0, 1) → D197RandomNormal(0, 1) → D198RandomNormal(0, 1) → D199RandomNormal(0, 1) → D200RandomNormal(0, 1) → D201RandomNormal(0, 1) → D202RandomNormal(0, 1) → D203RandomNormal(0, 1) → D204RandomNormal(0, 1) → D205RandomNormal(0, 1) → D206RandomNormal(0, 1) → D207RandomNormal(0, 1) → D208RandomNormal(0, 1) → D209RandomNormal(0, 1) → D210RandomNormal(0, 1) → D211RandomNormal(0, 1) → D212RandomNormal(0, 1) → D213RandomNormal(0, 1) → D214RandomNormal(0, 1) → D215RandomNormal(0, 1) → D216RandomNormal(0, 1) → D217RandomNormal(0, 1) → D218RandomNormal(0, 1) → D219RandomNormal(0, 1) → D220RandomNormal(0, 1) → D221RandomNormal(0, 1) → D222RandomNormal(0, 1) → D223RandomNormal(0, 1) → D224RandomNormal(0, 1) → D225RandomNormal(0, 1) → D226RandomNormal(0, 1) → D227RandomNormal(0, 1) → D228RandomNormal(0, 1) → D229RandomNormal(0, 1) → D230RandomNormal(0, 1) → D231RandomNormal(0, 1) → D232RandomNormal(0, 1) → D233RandomNormal(0, 1) → D234RandomNormal(0, 1) → D235RandomNormal(0, 1) → D236RandomNormal(0, 1) → D237RandomNormal(0, 1) → D238RandomNormal(0, 1) → D239RandomNormal(0, 1) → D240RandomNormal(0, 1) → D241RandomNormal(0, 1) → D242RandomNormal(0, 1) → D243RandomNormal(0, 1) → D244RandomNormal(0, 1) → D245RandomNormal(0, 1) → D246RandomNormal(0, 1) → D247RandomNormal(0, 1) → D248RandomNormal(0, 1) → D249RandomNormal(0, 1) → C250RandomNormal(0, 1) → D250If(a ≟ 4, NormalQuantilePlot[A1:D250]) → list4RandomNormal(0, 1) → E1RandomNormal(0, 1) → E2RandomNormal(0, 1) → E3RandomNormal(0, 1) → E4RandomNormal(0, 1) → E5RandomNormal(0, 1) → E6RandomNormal(0, 1) → E7RandomNormal(0, 1) → E8RandomNormal(0, 1) → E9RandomNormal(0, 1) → E10RandomNormal(0, 1) → E11RandomNormal(0, 1) → E12RandomNormal(0, 1) → E13RandomNormal(0, 1) → E14RandomNormal(0, 1) → E15RandomNormal(0, 1) → E16RandomNormal(0, 1) → E17RandomNormal(0, 1) → E18RandomNormal(0, 1) → E19RandomNormal(0, 1) → E20RandomNormal(0, 1) → E21RandomNormal(0, 1) → E22RandomNormal(0, 1) → E23RandomNormal(0, 1) → E24RandomNormal(0, 1) → E25RandomNormal(0, 1) → E26RandomNormal(0, 1) → E27RandomNormal(0, 1) → E28RandomNormal(0, 1) → E29RandomNormal(0, 1) → E30RandomNormal(0, 1) → E31RandomNormal(0, 1) → E32RandomNormal(0, 1) → E33RandomNormal(0, 1) → E34RandomNormal(0, 1) → E35RandomNormal(0, 1) → E36RandomNormal(0, 1) → E37RandomNormal(0, 1) → E38RandomNormal(0, 1) → E39RandomNormal(0, 1) → E40RandomNormal(0, 1) → E41RandomNormal(0, 1) → E42RandomNormal(0, 1) → E43RandomNormal(0, 1) → E44RandomNormal(0, 1) → E45RandomNormal(0, 1) → E46RandomNormal(0, 1) → E47RandomNormal(0, 1) → E48RandomNormal(0, 1) → E49RandomNormal(0, 1) → E50RandomNormal(0, 1) → E51RandomNormal(0, 1) → E52RandomNormal(0, 1) → E53RandomNormal(0, 1) → E54RandomNormal(0, 1) → E55RandomNormal(0, 1) → E56RandomNormal(0, 1) → E57RandomNormal(0, 1) → E58RandomNormal(0, 1) → E59RandomNormal(0, 1) → E60RandomNormal(0, 1) → E61RandomNormal(0, 1) → E62RandomNormal(0, 1) → E63RandomNormal(0, 1) → E64RandomNormal(0, 1) → E65RandomNormal(0, 1) → E66RandomNormal(0, 1) → E67RandomNormal(0, 1) → E68RandomNormal(0, 1) → E69RandomNormal(0, 1) → E70RandomNormal(0, 1) → E71RandomNormal(0, 1) → E72RandomNormal(0, 1) → E73RandomNormal(0, 1) → E74RandomNormal(0, 1) → E75RandomNormal(0, 1) → E76RandomNormal(0, 1) → E77RandomNormal(0, 1) → E78RandomNormal(0, 1) → E79RandomNormal(0, 1) → E80RandomNormal(0, 1) → E81RandomNormal(0, 1) → E82RandomNormal(0, 1) → E83RandomNormal(0, 1) → E84RandomNormal(0, 1) → E85RandomNormal(0, 1) → E86RandomNormal(0, 1) → E87RandomNormal(0, 1) → E88RandomNormal(0, 1) → E89RandomNormal(0, 1) → E90RandomNormal(0, 1) → E91RandomNormal(0, 1) → E92RandomNormal(0, 1) → E93RandomNormal(0, 1) → E94RandomNormal(0, 1) → E95RandomNormal(0, 1) → E96RandomNormal(0, 1) → E97RandomNormal(0, 1) → E98RandomNormal(0, 1) → E99RandomNormal(0, 1) → E100RandomNormal(0, 1) → E101RandomNormal(0, 1) → E102RandomNormal(0, 1) → E103RandomNormal(0, 1) → E104RandomNormal(0, 1) → E105RandomNormal(0, 1) → E106RandomNormal(0, 1) → E107RandomNormal(0, 1) → E108RandomNormal(0, 1) → E109RandomNormal(0, 1) → E110RandomNormal(0, 1) → E111RandomNormal(0, 1) → E112RandomNormal(0, 1) → E113RandomNormal(0, 1) → E114RandomNormal(0, 1) → E115RandomNormal(0, 1) → E116RandomNormal(0, 1) → E117RandomNormal(0, 1) → E118RandomNormal(0, 1) → E119RandomNormal(0, 1) → E120RandomNormal(0, 1) → E121RandomNormal(0, 1) → E122RandomNormal(0, 1) → E123RandomNormal(0, 1) → E124RandomNormal(0, 1) → E125RandomNormal(0, 1) → E126RandomNormal(0, 1) → E127RandomNormal(0, 1) → E128RandomNormal(0, 1) → E129RandomNormal(0, 1) → E130RandomNormal(0, 1) → E131RandomNormal(0, 1) → E132RandomNormal(0, 1) → E133RandomNormal(0, 1) → E134RandomNormal(0, 1) → E135RandomNormal(0, 1) → E136RandomNormal(0, 1) → E137RandomNormal(0, 1) → E138RandomNormal(0, 1) → E139RandomNormal(0, 1) → E140RandomNormal(0, 1) → E141RandomNormal(0, 1) → E142RandomNormal(0, 1) → E143RandomNormal(0, 1) → E144RandomNormal(0, 1) → E145RandomNormal(0, 1) → E146RandomNormal(0, 1) → E147RandomNormal(0, 1) → E148RandomNormal(0, 1) → E149RandomNormal(0, 1) → E150RandomNormal(0, 1) → E151RandomNormal(0, 1) → E152RandomNormal(0, 1) → E153RandomNormal(0, 1) → E154RandomNormal(0, 1) → E155RandomNormal(0, 1) → E156RandomNormal(0, 1) → E157RandomNormal(0, 1) → E158RandomNormal(0, 1) → E159RandomNormal(0, 1) → E160RandomNormal(0, 1) → E161RandomNormal(0, 1) → E162RandomNormal(0, 1) → E163RandomNormal(0, 1) → E164RandomNormal(0, 1) → E165RandomNormal(0, 1) → E166RandomNormal(0, 1) → E167RandomNormal(0, 1) → E168RandomNormal(0, 1) → E169RandomNormal(0, 1) → E170RandomNormal(0, 1) → E171RandomNormal(0, 1) → E172RandomNormal(0, 1) → E173RandomNormal(0, 1) → E174RandomNormal(0, 1) → E175RandomNormal(0, 1) → E176RandomNormal(0, 1) → E177RandomNormal(0, 1) → E178RandomNormal(0, 1) → E179RandomNormal(0, 1) → E180RandomNormal(0, 1) → E181RandomNormal(0, 1) → E182RandomNormal(0, 1) → E183RandomNormal(0, 1) → E184RandomNormal(0, 1) → E185RandomNormal(0, 1) → E186RandomNormal(0, 1) → E187RandomNormal(0, 1) → E188RandomNormal(0, 1) → E189RandomNormal(0, 1) → E190RandomNormal(0, 1) → E191RandomNormal(0, 1) → E192RandomNormal(0, 1) → E193RandomNormal(0, 1) → E194RandomNormal(0, 1) → E195RandomNormal(0, 1) → E196RandomNormal(0, 1) → E197RandomNormal(0, 1) → E198RandomNormal(0, 1) → E199RandomNormal(0, 1) → E200RandomNormal(0, 1) → E201RandomNormal(0, 1) → E202RandomNormal(0, 1) → E203RandomNormal(0, 1) → E204RandomNormal(0, 1) → E205RandomNormal(0, 1) → E206RandomNormal(0, 1) → E207RandomNormal(0, 1) → E208RandomNormal(0, 1) → E209RandomNormal(0, 1) → E210RandomNormal(0, 1) → E211RandomNormal(0, 1) → E212RandomNormal(0, 1) → E213RandomNormal(0, 1) → E214RandomNormal(0, 1) → E215RandomNormal(0, 1) → E216RandomNormal(0, 1) → E217RandomNormal(0, 1) → E218RandomNormal(0, 1) → E219RandomNormal(0, 1) → E220RandomNormal(0, 1) → E221RandomNormal(0, 1) → E222RandomNormal(0, 1) → E223RandomNormal(0, 1) → E224RandomNormal(0, 1) → E225RandomNormal(0, 1) → E226RandomNormal(0, 1) → E227RandomNormal(0, 1) → E228RandomNormal(0, 1) → E229RandomNormal(0, 1) → E230RandomNormal(0, 1) → E231RandomNormal(0, 1) → E232RandomNormal(0, 1) → E233RandomNormal(0, 1) → E234RandomNormal(0, 1) → E235RandomNormal(0, 1) → E236RandomNormal(0, 1) → E237RandomNormal(0, 1) → E238RandomNormal(0, 1) → E239RandomNormal(0, 1) → E240RandomNormal(0, 1) → E241RandomNormal(0, 1) → E242RandomNormal(0, 1) → E243RandomNormal(0, 1) → E244RandomNormal(0, 1) → E245RandomNormal(0, 1) → E246RandomNormal(0, 1) → E247RandomNormal(0, 1) → E249RandomNormal(0, 1) → E250RandomNormal(0, 1) → E248
AI 绘图提示语参考
绘制一张正态概率图，用于检验数据是否近似服从正态分布。首先，生成约五十个来自标准正态分布的随机样本点，这些点作为原始数据。然后，将这些样本点的分位数与理论正态分位数进行对比，在坐标系中绘制散点图，横轴表示理论分位数，纵轴表示样本分位数。如果这些点大致排列在一条直线上，则说明数据近似正态。图形应包含坐标轴、刻度以及这些散点，整体呈现统计诊断图的样式，便于观察线性趋势。
以上提示语为根据原始绘图命令整理而来，仅供参考。