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Calculus: Early Transcendentals, 2nd Edition
- Numerical Analysis Subject, kindly answer letter b only.arrow_forwardEvaluate the definite integral. 1/6 arcsin (3x) (a) V 1-9x2 x(2+2x) ³dx = (b) (c) x²+4 1. Click Save and Submit to saue and submnit. Click Save All Answers to sa esc F1 F2 F3 # 3arrow_forwardNumerical Analysis Sub, kindly answer ff questionsarrow_forward
- Directions: Approximate the following definite integral using the Midpoint Rule, Trapezoidal Rule, and Simpson's Rule with n 3. Use six decimal places in your answer (if applicable). - 1. Midpoint Rule Approximation M3 2. Trapezoidal Rule Approximation T3 3. Simpson's Rule Approximation $3 4 [*(3x – 5)³ drarrow_forwardthanks ?arrow_forwardWhat trig substitution is correct for : -dx 7 tan e 7 sine 49sin e 7 sece 49 tan e 49sece V49- . Write the integral in terms of e for f -dx using the answer you 4x chose in #5. DO not simplify. What is the value of the integral 49- dr in terms of 0? Use your answer from #6 to begin your work. What is the value of the integral (V49- x² dx in terms of x? Use your 4x result from #7 to answer this question. Use a right triangle or other means to show your work.arrow_forward
- answer should be in the form that I typed using hyperbolic sine or cosine or secant or etc i just want to check if I am right if I am not which modification should i makearrow_forwardAll steps for me to understand, thank you for your patiencearrow_forwardUse the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral for the given value of n. Round your answer to four decimal places and compare the results with the exact value of the definite integral. (-4 – x²) dx, n = 6 Trapezoidal Simpson's exactarrow_forward
- Using a trigonometric substitution rewrite the following integral as a trigonometric integral in terms of 0. Simplify the Vr? – 4 dx. integrand as much as possible, but do not evaluate.arrow_forwarddx x² +9 2. Use an appropriate trigonometric substitution to rewrite J as J(a simplified trig function of 0) d0. Carefully show your work with differentials and use of trig identities to help simplify. Then find the integral. Show any use of substitutions and reasoning with right triangles.arrow_forwardIntegration by Algebraic SubstitutionEvaluate the following Integrals using Trigonometric Substitution. Show the full solution.arrow_forward
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