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Evaluate the integral.∫(sec²(t) i+t(t²+1)⁵j+t⁴ln(t)k)dt
Evaluate the line integral in Stokes Theorem to evaluate the surface integral J J(VxF)-n ds. Assume that n points in an upward direction F (xty,y z,z+x) S is the tilted disk enclosed by r()-(3 cost,4sint,7 cos t Rewrite the surface integral as a line integral. Use increasing limits of integration. dt (Type exact answers, using π as needed.) Find the value of the surface integral. JÍs×F).nds-ロ (Type an exact answer, using π as needed.) Evaluate the line integral in Stokes...
Evaluate the integral by making the given substitution. (Use C for the constant of integration.) dt u = 1 - 2t (1 - 20) [-/1 Points] DETAILS SCALC8 4.5.512.XP. Evaluate the definite integral. 5 V1 + 3x dx Love
Evaluate the integral. dt Se (7+)? fe(7+l4? dt = 0
Find the general indefinite integral. 15. 14 1 - sint -dt sint Answer sin 2.c 16. dc sin 3
Evaluate the integral. dt 11 (1+) 5:2 (1+)? dt =D
5. (4 points) Evaluate the following integral: | (ei +: e'i + sin tj *21-, k) dt.
Solve the initial value problem. ds dt = cost – sint, s (7) = 3 NOTE: This question is bonus, worth 5 points. Os=sint + cost + 2 8 = sint + cost +4 None of them 8 = sint - cost + 2 8=2 sint + 1
#include<stdio.h> sint main() { int k, j, count = 0; for (k = -1; k <= 5; k++) { 1; j--) for (j 4; j >= count++; } printf("count=%d", count); getchar(); return 0; بها count =28 count -21 couunt =28 count =15
Evaluate the integral. 17/12 tan+ 3t dt -7/12 O la