Please help with #15 thanks

NEED A HELP

1

Please show supporting analysis thank you

Use an area formula from geometry to find the value of the integral by interpreting it as the (signed) area under the graph of an appropriately chosen function. 8 S_₂ √64-x² dx -8 -8 √64-x² dx = (Type an exact answer, using a as needed.) tab shift Textbook esc caps lock Ask my instructor 1 F1 Q A 2 -0- F2 N W S # 3 20 F3 X E g D $ 4 000 R C % 5 F F5 T V MacBook Air G F6 Y B & 7 H F7 U 8 N J DII F8 9 C K M

Set up a definite integral that represents the area bounded by the graphs of the indicated equations over the given interval. Comp equation x +y =r and area x] Enter your search term y=D/16-x:y 0; -4sxs4 ....... Set up a definite integral that represents the area bounded by the graphs of the indicated equations over the given interval. View an example Get more help - Help me solve this 99+ a 1CI 15 6. RI

A.P. Calculus Area & Volume Takehome - 40 pts Name Pd. 1) Find the area between the curves. Show the graphs of the curves showing your window. You must show the algebraic work in finding their intersections. Write the integral that represents the area. You may then use the calculator to find the answer to 3 decimal places. (4 pts.) y-16-4x-x2 and y=4-3x Integral Scale [, ] [ ] Area = 2) Find the area between the curves on the interval [0, 1]. Show the graphs in the window below. You may use the calculator in finding their intersections. Write the integral that represents the area. You may then use the calculator to find the answer to 3 decimal places. (5 pts.) Integral- y sinx and y = cos 4x Scale [0, 1] [-1, 1] Area = 3. Find the area between the following function and the line tangent to the curve at the given x-value. Work must be shown in finding the tangent line and the intersections. Calculators may be used to verify answers. (5 pts.) y = (1-x)³ at x=-1 Integral = Area = a

Help me find the Right endpoints and Left endpoints for this problem

write the integral for the area bounded by the given curves,     Please try to understand answer in typing format please

finite, find its value. Show your work in evaluating any integrals. lar plots are shown belov