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If w'(t) is the rate of growth of a child in pounds per year, what does 7 w'(t)dt 4 represent? The change in the child's weight (in pounds) between the ages of 4 and 7. The change in the child's age (in years) between the ages of 4 and 7. The child's weight at age 7. The child's weight at age 4. The child's initial weight at birth.

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Complete Question

If w'(t) is the rate of growth of a child in pounds per year, what does


\int\limits^(7)_(4) {w'(t)} \, dt represent?

a) The change in the child's weight (in pounds) between the ages of 4 and 7.

b) The change in the child's age (in years) between the ages of 4 and 7.

c) The child's weight at age 7.

d) The child's weight at age 4. The child's initial weight at birth.

Answer:

The correct option is option a

Explanation:

From the question we are told that


w'(t) represents the rate of growth of a child in
(pounds)/(year)

So
{w'(t)} \, dt will be in
pounds

Which then mean that this
\int\limits^(7)_(4) {w'(t)} \, dt the change in the weight of the child between the ages of
4 \to 7 years

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