If the ratio of the surface areas of two similar geometrical solids is given by 121:36, what is the
1 answer:
Answer:
1331:216
Step-by-step explanation:
Given the ratio of the lengths of two similar solids as a:b
The ratio of the surface areas =
The ratio of the volume =
We are given that the ratio of the surface areas of two similar geometrical solids is given by 121:36
Therefore:
Since the ratio of the lengths is 11:6
The ratio of their volumes =
=1331:216
The ratio of the volume of the two similar geometrical solids is 1331:126.
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The remainder from the division of the algebraic equation is -53/8.
<h3>What is the remainder of the algebraic expression?</h3>The remainder of the algebraic expression can be determined by using the long division method.
Given that:
where:
- The divisor = 2x -3
Using the long division method, we have:
Therefore, we can conclude that the remainder is -53/8.
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