Question 5 Not yet answered Marked out of 2.00 P Flag question 1 2x dx by taking n = 4. 1+x? Use trapezoidal Rule to evaluate Maximum file size: 250MB, maxin Files Previous page Ru

Q: Evaluate the following integrals Sఊ dx ユーメ~arc Sinx

A: d(arc sin(x))dx=11-x2 ∫1xdx = ln(x)+C

Q: find the radius of a circle with an area of 23,250ft^2 r = _________ft (round to the nearest…

A: The solution is:

Q: Content yPath Home elearning.kctcs.edu/ultra/courses/_493548765_1/cl/outline?legacyUrl=D%252Fwel M…

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Q: a Identify the inproper intergrals an ex plain (briefly) why it is improper () e 5 dX D x-ス ーメー2

A:

Q: Evaluate without using a calculator. (:). sin cos Previe TI Enter your answer as a number (like 5,…

A:

Q: Determine the approximation of the area of x^3 +3 from x=-5 to x=5 with 10 trapezoids Presents:…

A: We have to determine the area of  from  to  with  trapezoids.

Q: Find the exact area

A: Given, A right angle with hypotenuse 10 and angles are 45°, 45° and 90°   We have to find the area…

Q: /2 S sin50cos3ed0

A:

Q: -5 -4 -3 -2 -1 n y = دیار 2- 7 1 -2- -3- -4 2 3 4 10 5 Write an equation for the function graphed…

A: Given graph

Q: Determine the area approximation of -x^2 -6x -10 from x=-5 to x=-1 with 200 rectangles by the…

A: We have to determine the area approximated of  from  to  with  rectangles by the midpoint method.

Q: 7. lim a sin(1/a) =

A: In this question we need to find the limit of given function

Q: Evaluale the integral SVISO +25x² dx USing trigonometric substitutron.

A:

Q: Evaluate by 2Th COS30 S-4coso contour integration 20

A: Step 1: Step 2: Step 3: Step 4:

Q: os-¹(-√3) -1 2 COS

A: To find the exact value of the following expression. cos-1-32

Q: dx X Cinx)3 Con Or Div

A: Given improper integral is ∫4∞1x(lnx)3dx If we find the value of improper integral is finite then we…

Numerical Integration

In a mathematical investigation, numerical integration comprises a wide group of calculations for computing the mathematical estimation of definite integral, and likewise, the term is moreover in some cases used to depict the numerical solution of differential equations. The most important aspect of this theory is error analysis.