![Graph the integrand and use areas to evaluate the integral. \int_{-5}^{5} \ sqrt{25 - x^{2}} dx a) 5 \pi b) 25 \pi c) 25 d) (25/2) \pi | Homework.Study.com Graph the integrand and use areas to evaluate the integral. \int_{-5}^{5} \ sqrt{25 - x^{2}} dx a) 5 \pi b) 25 \pi c) 25 d) (25/2) \pi | Homework.Study.com](https://homework.study.com/cimages/multimages/16/105sketchintegrate6491223912896795743.png)
Graph the integrand and use areas to evaluate the integral. \int_{-5}^{5} \ sqrt{25 - x^{2}} dx a) 5 \pi b) 25 \pi c) 25 d) (25/2) \pi | Homework.Study.com
![Convert the integral I = \int_{0}^{5\sqrt{2}} \int_{y}^{\sqrt{25 - y^{2}} e^{x^{2} +y^{2}} dx dy to polar coordinates, getting \int_{C}^{D} \int_{A}^{B} h(r,\theta) dr d\theta, and then evaluate the resulting integral. | Homework.Study.com Convert the integral I = \int_{0}^{5\sqrt{2}} \int_{y}^{\sqrt{25 - y^{2}} e^{x^{2} +y^{2}} dx dy to polar coordinates, getting \int_{C}^{D} \int_{A}^{B} h(r,\theta) dr d\theta, and then evaluate the resulting integral. | Homework.Study.com](https://homework.study.com/cimages/multimages/16/screen_shot_2020-02-26_at_9.35.54_am2436439166367494902.png)
Convert the integral I = \int_{0}^{5\sqrt{2}} \int_{y}^{\sqrt{25 - y^{2}} e^{x^{2} +y^{2}} dx dy to polar coordinates, getting \int_{C}^{D} \int_{A}^{B} h(r,\theta) dr d\theta, and then evaluate the resulting integral. | Homework.Study.com
![In a circle with centre O and radius $5cm$, AB is a chord of length $5\\sqrt 3 cm$. Find the area of sector AOB.\n \n \n \n \n A). $\\dfrac{{25\\pi }}{2}c{m^2}$B). $\\dfrac{{23\\pi }}{ In a circle with centre O and radius $5cm$, AB is a chord of length $5\\sqrt 3 cm$. Find the area of sector AOB.\n \n \n \n \n A). $\\dfrac{{25\\pi }}{2}c{m^2}$B). $\\dfrac{{23\\pi }}{](https://www.vedantu.com/question-sets/25fc3551-b4f7-4c14-90c2-7564d752ed0e2611251546722637144.png)
In a circle with centre O and radius $5cm$, AB is a chord of length $5\\sqrt 3 cm$. Find the area of sector AOB.\n \n \n \n \n A). $\\dfrac{{25\\pi }}{2}c{m^2}$B). $\\dfrac{{23\\pi }}{
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![I thought the equation was pi(outer radius)^2 - pi(inner radius)^2. Isn't the outer radius y=x^2/25 and the inner radius is the square root of 25x? When I did it that way i I thought the equation was pi(outer radius)^2 - pi(inner radius)^2. Isn't the outer radius y=x^2/25 and the inner radius is the square root of 25x? When I did it that way i](https://i.redd.it/70850pycnwmz.png)
I thought the equation was pi(outer radius)^2 - pi(inner radius)^2. Isn't the outer radius y=x^2/25 and the inner radius is the square root of 25x? When I did it that way i
![See answer: Which of the following numbers are irrational? -4.8237, π/2, ³√/4, 4+√25 π/2 and ³√4 -4.8237 - Brainly.com See answer: Which of the following numbers are irrational? -4.8237, π/2, ³√/4, 4+√25 π/2 and ³√4 -4.8237 - Brainly.com](https://us-static.z-dn.net/files/da5/0e7a0d93cd97554c9c000b675b32e12b.jpg)
See answer: Which of the following numbers are irrational? -4.8237, π/2, ³√/4, 4+√25 π/2 and ³√4 -4.8237 - Brainly.com
![Solve: `(sqrt((25)/9)-sqrt((64)/(81)))-:sqrt((16)/(324))=?`(a) 4.5 (b) 2.5 (c) 1.5 (d) 3.5" - YouTube Solve: `(sqrt((25)/9)-sqrt((64)/(81)))-:sqrt((16)/(324))=?`(a) 4.5 (b) 2.5 (c) 1.5 (d) 3.5" - YouTube](https://i.ytimg.com/vi/CPHxmMn7Fz4/maxresdefault.jpg)
Solve: `(sqrt((25)/9)-sqrt((64)/(81)))-:sqrt((16)/(324))=?`(a) 4.5 (b) 2.5 (c) 1.5 (d) 3.5" - YouTube
subsection*{Circles} \addcontentsline{toc}{subsection}{Circles} \begin{enumerate} \item The endpoints of the diameter of a circ
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![SOLVED: Problem: 12 Convert the integral from rectangular coordinates to both cylindrical and spherical coordinates, and evaluate the simplest iterated integral: /25 V25-32-y" Vr +y + 2 dz dy dx sqrt(25-r^2) dz SOLVED: Problem: 12 Convert the integral from rectangular coordinates to both cylindrical and spherical coordinates, and evaluate the simplest iterated integral: /25 V25-32-y" Vr +y + 2 dz dy dx sqrt(25-r^2) dz](https://cdn.numerade.com/ask_images/6312f8cb5c5b4156be35656b236fb57a.jpg)