MATA32H3 Lecture 13: INFINITE LIMITS

Problem #11: T he inverse Laplace transform、f(t) = y-lRs); of the function 2s 8e ± 64 is of the form gt) U[h()] (a) Enter the function g(t) into the answer box below. (b) Enter the function h(t) into the answer box below. Enter your answer as a symbolic function of t, as in these examples in (8*t-8) Problem #11(a): sin( 8-8) Enter your answer as a symbolic function of t, as in these examples Problem #11(b): Just Save Your work has been saved! (Back to Admin Page) Submit Problem #11 for Grac Problem #11 | Attempt #1 Your Answer: 11(a) sin(St) 11(a) sin(St -8) 11(a) 11(b) 11(a) 11(a) 11(b) 11(a) 11(b) Your Mark:|11(a) 0/2X 11(b) 0/1X 11(b) sin(8t-8) 11(b) t-1 11(a) 0/2X 11(b) 0/1X 11(a) 11(b) 11(a) 11(b) 11(b)

761 861,6 11-6-5-11-6 6-56-814 616 516 656 814 247 247 247 11-11-11- 429 155

Use the composition cancellation equations to verify that f and g are inverse functions f(x)-wx +7 +11, g(x)=(8271Y-7 Choose the correct answer below OA (fegMP 3(:/%!-1.11).7sx-7 27-7+7+11-3.3X-11) 27 O C. (fo g)x) -3 (3·?+7+11)-11 27 (fo g)(x) Choose the correct answer below 27??7|+7+11:3-31(x-11) 27 3-Vx+7+ 11) - 11 27 -7-x+7-7-y ? ?. TI +111-11-3.31(x-11) 7 11-x