Question

find the value of d2y/dx2 at t =π/4 if x=sint, y=tant

find the value of d2y/dx2 at t =π/4 if x=sint, y=tant

Homework Answers

Know the answer?
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
Similar Questions
Find the solution for the initial value problem. (sint)y′ +(cost)y=t, y(π/2)=2
Find the solution for the initial value problem. (sint)y′ +(cost)y=t, y(π/2)=2
Find dy/dx and d2y/dx2 for the given parametric curve. For which values of t is the...
Find dy/dx and d2y/dx2 for the given parametric curve. For which values of t is the curve concave upward? x = t3 + 1, y = t2 − t
Find dy/dx and d2y/dx2. x = t2 + 6,    y = t2 + 7t For which values...
Find dy/dx and d2y/dx2. x = t2 + 6,    y = t2 + 7t For which values of t is the curve concave upward? (Enter your answer using interval notation.)
Find the equation of the tangent line to x = sint, y = cost when t...
Find the equation of the tangent line to x = sint, y = cost when t = π/4
Find the i)particular integral of the following differential equation d2y/dx2+y=(x+1)sinx ii)the complete solution of d3y /dx3-...
Find the i)particular integral of the following differential equation d2y/dx2+y=(x+1)sinx ii)the complete solution of d3y /dx3- 6d2y/dx2 +12 dy/dx-8 y=e2x (x+1)
Find the particular integral of the following differential equations.(Explain each step clearly) (a) d2y/dx2 + y...
Find the particular integral of the following differential equations.(Explain each step clearly) (a) d2y/dx2 + y = (x + 1) sin x. (Hint:In this case, we substitute sin αx or cos αx with eiαx then use the shift operator. In the case of sin αx we extract the imaginary part.)
Find the particular integral of the following differential equations.(Explain each step clearly) (a) d2y/dx2 + y...
Find the particular integral of the following differential equations.(Explain each step clearly) (a) d2y/dx2 + y = (x + 1) sin x. (Hint:In this case, we substitute sin αx or cos αx with eiαx then use the shift operator. In the case of sin αx we extract the imaginary part.)
Solve the given initial-value problem. (d2y) /dθ2 + y = 0,    y(π/3) = 0,    y'(π/3) = 8
Solve the given initial-value problem. (d2y) /dθ2 + y = 0,    y(π/3) = 0,    y'(π/3) = 8
Using Taylor series expansion method; find a series solution of the initial value problem (x2+1)d2y/dx2+xdy/dx+2xy=0 y(0)=2...
Using Taylor series expansion method; find a series solution of the initial value problem (x2+1)d2y/dx2+xdy/dx+2xy=0 y(0)=2 y'(0)=1
Given ?=?^(−?) and ?=??^(6?) find the following derivatives as functions of ?. dy/dx= d2y/dx2=
Given ?=?^(−?) and ?=??^(6?) find the following derivatives as functions of ?. dy/dx= d2y/dx2=
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT