Write the definite integral for the summation: the limit as n goes to infinity of the summation from k equals 1 to n of the product of the square of the quantity 1 plus k over n squared and 1 over n.
the integral from x equals 0 to 1 of x squared, dx
the integral from x equals 1 to 2 of the quantity x plus 1 squared, dx
the integral from x equals 1 to 2 of x squared, dx
the integral from x equals 2 to 1 of x squared, dx

Sounds like you have

which translates to the sum of the areas of rectangles with dimensions (height) and (width). This is the right-endpoint Riemann sum for approximating the area under over the interval [1, 2].

Option C

Step-by-step explanation:

We are given that

We have to find the definite integral for the given summation.

We know that

Using the formula

a=1

Option C is true.

answer: a) (0,0), (1,1), (2,8), and (3,27).

step-by-step explanation:

0^3=0

1^3=1

2^3=8

3^3=27

in effect, the exponential equation for this would me y=3^x. each x-coordinate cubed is giving the y coordinate, so a is your answer : )

answer are

step-by-step explanation: