Question

The function f(x) = x2+ 4 is defined over the interval [-2, 2]. If the interval is divided into n equal parts, what is the height of the right endpoint of the k^th rectangle?

Answer 1

Answer:

Following are the responses to the give question:

Step-by-step explanation:

The $f(x) = x^2 + 4$ model is developed in the interval $(-2, 2)$ total equal in a between such a range$= 5$.

Its right endpoint of every rectangle is separated onto n equal parts by the height $= \frac{5}{n}.$

Height of endpoint $= \frac{5}{n}$ of the k rectangles therefore, the height of the kth rectangle = First rectangle height + K rectangle height

$= -2 +k \times \frac{5}{n}$