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Evaluating an Iterated
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EBK CALCULUS: EARLY TRANSCENDENTAL FUNC
- Instruction: Evaluate the following line integrals in the complex plane by direct integration (not using theorems)arrow_forwardsec 2ydy cot2y(3+tan 2y) Evaluate the integral: J in(3+ tan 2y) +C A. In(3+ tan?2y) + C In(3+ tan22y) +C c. B. D. + In(3 + tan2y) +Carrow_forwardsinx cosx - e +e sinx +* The integral dx may be written as me nsinx +px+ qe™ + C, sinx where m, n, p, q, r, and C are constants not equal to zero. Evaluate m+n+p+q +r.arrow_forward
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- Directions: Using Fundamental Theorem of Calculus (FTOC), compute the following definite integrals.arrow_forwardsec22ydy cot2y(3+tan2y) : In(3+ tan2y) + C - In(3 + tan 2y) + C Evaluate the integral: J A. In(3+ tan²2y) + C In(3+ tan 2y) + C C. 4. D. B. 3 Aarrow_forward■ Use Stokes’ Theorem to evaluate curl F dSarrow_forward
- sinx +x sinx +e COsx - e The integral dx may be written as me nsinx +px+qe"* + C. where m, n, p, q, r, and C are constants not equal to e sinx zero. Evaluate m +n+p+q+r. A -5 B 5 D) 3arrow_forwardCalculus In Exercises 65-68, show that f and g are orthogonal in the inner product space C[a,b]with the inner product f,g=abf(x)g(x)dx. C[/2,/2], f(x)=cosx, g(x)=sinxarrow_forwardQuestion: 2 dx x2-6x+10 a) Evaluate the integral by completing the square and using a substitution J, b) Evaluate the integral by parts. x* Inx dxarrow_forward
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