Integration of Sin Equation
Integration of sin^2(2x)dx Please show all parts of the solution.
Integration of sin^2(2x)dx Please show all parts of the solution.
Integration of 3x+4/(x^2+4)(3-x). Is this an integration by parts? If yes, show me the integration.
Integration of x/3-x
Definite integrals - Find the area enclosed between the curves in the following ... (See the Attached Questions File)
Evaluate the following integrals and find the area under the curve (See the Attached Questions File)
Evaluate the following integrals. Also find the area under the given curves. (See the Attached Questions File)
Find the greatest common factor for the following group of numbers: 24, 36, 48 A rectangular picture window is 5ft by 8ft. Polly wants to put a trim molding around the window. How many feet of molding should she buy? (Can you draw a picture?) Write the following in standard form of a number (Hint: use a number char
Please see attached 1) To find the general integral of the differential equation, discuss existence et uniqueness and find the particular integral that passes for the point (1;5/2) 2) Considering the linear equation of the 2nd order z'' - (2/x) z' + (2/ x2)z = 10 / x2 , x > 0 .
See attachment. 1. Prove the Cauchy condensation criterion 2. Which of the following series is convergent (justify your answer).
Sketch the areas under the the standard normal curve over the indicated intervals, and find the specified areas. 14. To the left of Z = 0.72 18. To the right of Z = -2.17 24. Between Z = -1.40 and Z = 2.03 34. P (z ≤ 3.20) 42. P (-1.78 ≤ z ≤ -1.23) 46. P (-2.37 ≤ z ≤ 0)
See the attached document for proper formatting. Find the centroid of the region bounded by the curves y = x + 2, y = x^2. Set up the integral (do not integrate) of the area of between of the curves: r = sin(2theta) and r = sin theta (Hint. Sketch the curves, identify the region and use symmetry.) Give an example
See attachment
Question 1 Find ∫ x3+4 ________________________________________x2 dx Question 2 Apply the Fundamental Theorem of Calculus to find the derivative of: h(x)= x∫2^/¯u-1dx Question 3 Evaluate: ∫2cos2 xdx
Definite Integrals - Work out the given definite integrals. (See the attached questions file).
Please show any work Find the anti-derivative. 2. f(x) = 5x 4. g(t) = t^2 + t 6. g(t) = t^7 + t^3 8. g(x) = 6x^3 + 4 10. f(x) 5x - (sq rt of x) 12. r(t) = 1/t^2 14. p(t) = t^3 - t^2/2 - t 16. f(t) = 2t^2 + 3t^3 + 4t^4 Fin the indefinite integrals in the following. (all have the symbol for indefini
Please see attachment Compute the Lagrange interpolating polynomial L(x) for the function f(x) f (x) = √(cos(ax)) a = 1.1125 passing through the points (0, f(0)), (0.5, f(0.5)) and (1, f(1)). Let S1 be the first Simpson' rule approximation to Show that
See attachment. Use Newton's interpolating polynomial to approximate the function: f (x) = e^ (-ax2) a = 1.1125 Construct approximation using the values f (x) at x= -2, -1, 0, 1, 2. Call this approximation N(x). ii) Compute the value of the integral accurate to 1 decimal place. iii) Compute sufficient trapez
See attachment for fomatting 1 Evaluate 3∫1 1-∫-2 (x2y-2xy3)dydx 2 Correctly reverse the order of integration, then evaluate 1∫0 1∫y xeydxdy 3 The plane region R is bounded by the graphs of y=x and y=x2 . Find the volume over R and beneath the graph of f(x, y) = x + y. 4 Find t
I have a defined curve with an associated 2nd order polynomial equation. I want to understand how to calculate the area under the curve as I have it denoted on the attached pdf file. Also is the integration relative to the x,y limits I have shown.....or is it truly the total area under the curve relative to the x-axis? Sho
(Please see the attachment for fig.) Let R and S be the regions in the first quadrant shown in the figure. The region R is bounded by the x-axis and the graphs of y = 2 - x^3 and y = tan x. The region S is bounded by the y-axis and the graphs of y = 2 - x^3 and y = tan x. a) Find the area of R. b) Find the area of S
(See the 2 graphs in the attached question file) I need to solve for the area under the 2 noted curves. In the first graph, the beginning x,y coordinate is 0 minutes; 80 degrees F; the ending x,y coordinates are 4.5 minutes; 212 degrees F In the second graph, the beginning x,y coordinate is 5.0 minutes; 213 degrees; th
See attached page for problem.
See attached for integration value tables and derivatives
Integrate x^2 sin(sqrtx)dx
Integrate for upper limit 3 and lower limit -3 1) ( 20 / (1 + x^2) - 2 ) dx The 2 is a separate term 2) ( 20^2/ (1 + x^2)) ^2 - 4 ) dx Note. Both numerator and denominator are squared The 4 is a separate term 3) ( 20/ (1+x^2) - 2 )^2 dx The 2 is a separate term 4) Integrate
Please see the attached file. Part a. Graph the region bounded by y = 12 - x^2 and y = -x Part b: Give a formula in terms of x-integral(s) for the area of this region. Do not compute the area. Part c: Give a formula in terms of y-integral(s) for the area of this region. Do not compute the area.
Two questions on definite integral and area. See the attached file. 3. Read the statement of this problem very carefully. The graph of g(x) is given below on the interval [-3,5]. Regions A, B and C are labeled in the graph. The area of region A is 32/3, the area of region B is 32/3, and the area of region C is 32/3. Co
Please see the attached file. find the area of the region bounded between the graphs of...
Evaluate the integrals in the attached file.
Suppose that f and g are continuous functions and (integral sign) from 2 - 0 of f(x) dx = 5 and (integral sign) from 2-0 of g(x) dx = 13. Compute the following. If the computation can not be made because something is missing, clearly explain what is missing. a). (integral sign) from 6 - 4 of f(x-4) dx answer key says: (int