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oee [108]
3 years ago
5

Victor wanted to know the height of a tree at his friend’s house. On Saturday morning, he measured the shadow of the tree along

the ground to be 24 feet long. At the same time, he measured his own shadow to be 3 feet long. Victor is 6 feet tall. Find the height of the tree
Mathematics
1 answer:
morpeh [17]3 years ago
4 0
The shadow of the tree is 12ft long. Divide the height of the tree (24) by Victors height (6), which will equal 4. Then multiple 4 and the height of victors shadow. (this is my first time doing this, hope it helped:)
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\frac{2u^{3} v^{2} }{8u^{3} * u^{2} }.


We can now simplify the bottom to read: 8u^{5} because when multiplying variables raised to an exponent, we add the exponents.  The expression now looks like:

\frac{2u^{3} v^{2} }{8u^{5} }


The 2/8 simplifies to 1/4:

\frac{u^{3} v^{2} }{4u^{5} }


Now, we have two u terms on the top and bottom.  When dividing variables raised to an exponent, we subtract the exponents.  However, since 3-5=-2, the term will be on the bottom to avoid the negative exponent.  The final answer is:

\frac{v^{2} }{4u^{2} }


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4 years ago
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Olenka [21]

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Step-by-step explanation:

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3 years ago
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Answer:

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Ahat [919]
In terms of p, the answer is p= -q-3

8 0
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Step-by-step explanation:

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