Question

Determine L^-1 {F}. I also attached the tables linked in the problem. Thank you!

Determine & {F}. 2 4s + 44s + 92 F(s) = (s – 1) (s? + (s? +65 + 13) Click here to view the table of Laplace transforms. Clic

i Table of Laplace Transforms f(t) F(s) = £{f}(s) 1 s>0 S 1 at e ,s>o S-a n! t, n= 1,2,... sh+1 ,s>o b sin bt 2 S 2,80 + b bX i Properties of Laplace Transforms ${f+g} = {{f} + l{9} L{cf} = cl{f} for any constant c ${e atf(t)} (s) = L{f}(s-a) L{f} (

0 0
Add a comment Improve this question Transcribed image text
Answer #1

solution : we have given that Fis) - 452 +445 +92 0) (S-1) (S? + 6 S +13) need to solve (fisi) First of partial of all will f4 +136 A + B +19 A - 20 A = 1.40 V > A = 7 from (3), 11 Ba have we 4-A - 4-73-3 from have C- 13 A - 92 (5) we 13171.925 91-92= f(s) = 7 S-1 3 (5+3) . 38 34(-4):37373 (5+3)+22 ។ fis) s-1 3 15+3) (5+3)? + 2? + 8. 1 (5+3)+22 ㅋ 2-1 Fisi) 7 3 (5+3) I{ s-= 2 ( isosto) Leat Sinbt (5-9)?+6+ b Thus - < (fis)) = 7 et =7 et a. 3 e 34 Cosat -3t + Че sinat t L (FIS)) Tet 14 sinat- 3

PLEASE GIVE THIS A RATING IF IT WAS HELPFUL.

Add a comment
Know the answer?
Add Answer to:
Determine L^-1 {F}. I also attached the tables linked in the problem. Thank you! Determine &...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • Solve the given initial value problem using the method of Laplace transforms. y'' + 3y' +2y...

    Solve the given initial value problem using the method of Laplace transforms. y'' + 3y' +2y = tu(t-3); y(0) = 0, y'(0) = 1 Click here to view the table of Laplace transforms. Click here to view the table of properties of Laplace transforms. Solve the given initial value problem. y(t) = | Properties of Laplace Transforms L{f+g} = £{f} + L{g} L{cf} = CL{f} for any constant £{e atf(t)} (s) = L{f}(s-a) L{f'}(s) = sL{f}(s) – f(0) L{f''}(s) =...

  • Detailed answer using the Laplace Transforms method Solve the IVP using the method of Laplace transforms...

    Detailed answer using the Laplace Transforms method Solve the IVP using the method of Laplace transforms AND one other method of your choice. y" +5y' +6y= 2e ; y(0)=1, y'(0) = 3 TABLE 7.2 Properties of Laplace Transforms L{f'}(s) = s£{f}(s) - f(0) L{f"}(s) = s?L{f}(s) – sf(0) – f'(0) . TABLE 71 Brief Table of Laplace Transforms 50 F(x) = ${f}(s) s>0 S 1 => a S a p", n=1,2,... s>0 +1 sin bt s > 0 . s?...

  • Detailed answer with another method then the Laplace transforms Solve the IVP using the method of...

    Detailed answer with another method then the Laplace transforms Solve the IVP using the method of Laplace transforms AND one other method of your choice. y" +5y' +6y= 2e ; y(0)=1, y'(0) = 3 TABLE 7.2 Properties of Laplace Transforms L{f'}(s) = s£{f}(s) - f(0) L{f"}(s) = s?L{f}(s) – sf(0) – f'(0) . TABLE 71 Brief Table of Laplace Transforms 50 F(x) = ${f}(s) s>0 S 1 => a S a p", n=1,2,... s>0 +1 sin bt s > 0...

  • Elementary Laplace Transtorms Y(S) = {f} -L e-stf(t)dt fc = C-'{F(s)} F(s) = {f} f(t) =-'{F(s))...

    Elementary Laplace Transtorms Y(S) = {f} -L e-stf(t)dt fc = C-'{F(s)} F(s) = {f} f(t) =-'{F(s)) F(s) = {f} -CS 1. 1 1 12. uct) le S> 0 S> 0 . s S 2. eat 1 13. ucOf(t-c) e-csF(s) S> a S-a n! 3. t",n e Z 14. ectf(t) F( sc) S> 0 sh+1 4. tP, p>-1 (p+1) S> 0 SP+1 15. f(ct) F). c>0 16. SFt - 1)g(t)dt F(s)G(*) 5. sin at S> 0 16. cos at 17. 8(t...

  • Elementary Laplace Transtorms Y(S) = {f} -L e-stf(t)dt fc = C-'{F(s)} F(s) = {f} f(t) =-'{F(s))...

    Elementary Laplace Transtorms Y(S) = {f} -L e-stf(t)dt fc = C-'{F(s)} F(s) = {f} f(t) =-'{F(s)) F(s) = {f} -CS 1. 1 1 12. uct) le S> 0 S> 0 . s S 2. eat 1 13. ucOf(t-c) e-csF(s) S> a S-a n! 3. t",n e Z 14. ectf(t) F( sc) S> 0 sh+1 4. tP, p>-1 (p+1) S> 0 SP+1 15. f(ct) F). c>0 16. SFt - 1)g(t)dt F(s)G(*) 5. sin at S> 0 16. cos at 17. 8(t...

  • Use the Laplace transform table and the linearity of the Laplace transform to determine the following...

    Use the Laplace transform table and the linearity of the Laplace transform to determine the following transform. Complete parts a and b below. I also attached the Laplace transform table. Thank you! Use the Laplace transform table and the linearity of the Laplace transform to determine the following transform. Complete parts a and b below. ${e 5t sin 2t - +4 + et} Click the icon to view the Laplace transform table. a. Determine the formula for the Laplace transform....

  • 1270) Refer to the LT table. f(t)=7. Determine tNum,a,b and n. ans:4 1271) Refer to the...

    1270) Refer to the LT table. f(t)=7. Determine tNum,a,b and n. ans:4 1271) Refer to the LT table. f(t)=4t. Determine tNum,a,b and n. ans:4 1272) Refer to the LT table. f(t)=5t^2. Determine tNum,a,b and n. ans:4 1273) Refer to the LT table. f(t)=7exp(3t). Determine tNum,a,b and n. ans:4 1274) Refer to the LT table. f(t)=8(1-exp(3t)). Determine tNum,a,b and n. ans:4 Table of Laplace Transforms le transforms of some common functions are given in Table 36-1. Instead of ansforming a function...

  • Elementary Laplace Transtorms Y(S) = {f} -L e-stf(t)dt fc = C-'{F(s)} F(s) = {f} f(t) =-'{F(s))...

    Elementary Laplace Transtorms Y(S) = {f} -L e-stf(t)dt fc = C-'{F(s)} F(s) = {f} f(t) =-'{F(s)) F(s) = {f} -CS 1. 1 1 12. uct) le S> 0 S> 0 . s S 2. eat 1 13. ucOf(t-c) e-csF(s) S> a S-a n! 3. t",n e Z 14. ectf(t) F( sc) S> 0 sh+1 4. tP, p>-1 (p+1) S> 0 SP+1 15. f(ct) F). c>0 16. SFt - 1)g(t)dt F(s)G(*) 5. sin at S> 0 16. cos at 17. 8(t...

  • Elementary Laplace Transtorms Y(S) = {f} -L e-stf(t)dt fc = C-'{F(s)} F(s) = {f} f(t) =-'{F(s))...

    Elementary Laplace Transtorms Y(S) = {f} -L e-stf(t)dt fc = C-'{F(s)} F(s) = {f} f(t) =-'{F(s)) F(s) = {f} -CS 1. 1 1 12. uct) le S> 0 S> 0 . s S 2. eat 1 13. ucOf(t-c) e-csF(s) S> a S-a n! 3. t",n e Z 14. ectf(t) F( sc) S> 0 sh+1 4. tP, p>-1 (p+1) S> 0 SP+1 15. f(ct) F). c>0 16. SFt - 1)g(t)dt F(s)G(*) 5. sin at S> 0 16. cos at 17. 8(t...

  • Elementary Laplace Transtorms Y(S) = {f} -L e-stf(t)dt fc = C-'{F(s)} F(s) = {f} f(t) =-'{F(s))...

    Elementary Laplace Transtorms Y(S) = {f} -L e-stf(t)dt fc = C-'{F(s)} F(s) = {f} f(t) =-'{F(s)) F(s) = {f} -CS 1. 1 1 12. uct) le S> 0 S> 0 . s S 2. eat 1 13. ucOf(t-c) e-csF(s) S> a S-a n! 3. t",n e Z 14. ectf(t) F( sc) S> 0 sh+1 4. tP, p>-1 (p+1) S> 0 SP+1 15. f(ct) F). c>0 16. SFt - 1)g(t)dt F(s)G(*) 5. sin at S> 0 16. cos at 17. 8(t...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT