• Mark casts a shadow that is 4 feet long. At the same time, a nearby tree casts a shadow that is 20 feet long. If Mark is 6 feet tall, how tall is the tree? 24

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  • Ответ:

    We can solve this problem using proportions. Let's set up a proportion relating the lengths of the shadows to the heights of Mark and the tree.

    The proportion is as follows:

    (Length of Mark's shadow) : (Height of Mark) = (Length of tree's shadow) : (Height of tree)

    Substituting the given values:

    4 feet : 6 feet = 20 feet : x

    To find the height of the tree (x), we can set up a ratio of the two proportions:

    (4/6) = (20/x)

    Cross-multiplying, we get:

    4x = 6 * 20

    Simplifying:

    4x = 120

    Dividing both sides by 4:

    x = 120/4

    Finally, we find:

    x = 30

    Therefore, the height of the tree is 30 feet.

    Пошаговое объяснение:

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