请在 下方输入 要搜索的题目:

What application development method uses the cycle shown here?什么应用程序开发方法使用此处显示的周期? <img 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" alt="">


A、Waterfall瀑布模型
B、Spiral螺旋模型
C、Agile敏捷模型
D、RAD;快速应用开发模型

发布时间:2024-11-15 21:06:57
推荐参考答案 ( 由 搜搜题库网 官方老师解答 )
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答案:
专业技术学习

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