Question

25) Let h(t)=tan(4t+7). Then h'(3) is    and h''(3) is

25) Let h(t)=tan(4t+7). Then

h'(3) is   

and h''(3) is

Math   Calculus   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A line passing through (1,2,3) and perpendicular to both r(t)= <3-2t, 5+8t, 7-4t> and R(t) =...
A line passing through (1,2,3) and perpendicular to both r(t)= <3-2t, 5+8t, 7-4t> and R(t) = <-2t, 5+t, 7-t> and also passes through (-3,8,17) True or false  
Let F⃗=xi⃗+(x+y)j⃗+(x−y+z)k⃗ . Let the line l be x=t−1, y=3−4t , z=1−4t . (a) Find a...
Let F⃗=xi⃗+(x+y)j⃗+(x−y+z)k⃗ . Let the line l be x=t−1, y=3−4t , z=1−4t . (a) Find a point P=(x0,y0,z0) where F⃗ is parallel to l . Find a point Q=(x1,y1,z1) at which F⃗ and l are perpendicular. Give an equation for the set of all points at which F⃗ and l are perpendicular.
Differential Equations (a) Write the function x(t)=−2cos(4t)+5sin(4t)x(t)=−2cos(4t)+5sin(4t) in the form x(t)=Acos(ωt−ϕ)x(t)=Acos⁡(ωt−ϕ). x(t)=   (b) Write the function...
Differential Equations (a) Write the function x(t)=−2cos(4t)+5sin(4t)x(t)=−2cos(4t)+5sin(4t) in the form x(t)=Acos(ωt−ϕ)x(t)=Acos⁡(ωt−ϕ). x(t)=   (b) Write the function x(t)=2cos(4t)+5sin(4t)x(t)=2cos(4t)+5sin(4t) in the form x(t)=Acos(ωt−ϕ)x(t)=Acos⁡(ωt−ϕ). x(t)=   (c) Write x(t)=e−3t(−2cos(4t)+5sin(4t))x(t)=e−3t(−2cos(4t)+5sin(4t)) in the form y(t)=Aeαtcos(ωt−ϕ)y(t)=Aeαtcos⁡(ωt−ϕ). x(t)=
Evaluate s(t)=∫t−∞||r′(u)||dus(t)=∫−∞t||r′(u)||du for the Bernoulli spiral r(t)=〈etcos(4t),etsin(4t)〉r(t)=〈etcos⁡(4t),etsin⁡(4t)〉. It is convenient to take −∞−∞ as the lower...
Evaluate s(t)=∫t−∞||r′(u)||dus(t)=∫−∞t||r′(u)||du for the Bernoulli spiral r(t)=〈etcos(4t),etsin(4t)〉r(t)=〈etcos⁡(4t),etsin⁡(4t)〉. It is convenient to take −∞−∞ as the lower limit since s(−∞)=0s(−∞)=0. Then use ss to obtain an arc length parametrization of r(t)r(t). r1(s)=〈r1(s)=〈  , 〉
tan(t)=1/tan(t) in the interval 0≤t≤2π
tan(t)=1/tan(t) in the interval 0≤t≤2π
Let f(t) be the solution of y' = y(4t-1), y(0) = 4. Use Euler's method with...
Let f(t) be the solution of y' = y(4t-1), y(0) = 4. Use Euler's method with n = 3 to estimate f(1). (Round your answer to three decimal places.)
find the exact value of tan[arctan(1/2)+arccos(7/25)]
find the exact value of tan[arctan(1/2)+arccos(7/25)]
Let t= 20389208 mod 4 and M= t+25. Find the following, a. (i) 2^M mod 7;...
Let t= 20389208 mod 4 and M= t+25. Find the following, a. (i) 2^M mod 7; (ii) 10^M mod 7; (iii) 3^M mod 7 b. 20389208 mod m for m= 2,3,5,9 and 11 c. 123456789987654321 mod m for m= 2,3,4,5,9 and 11
Determine whether the lines L1:x=7+3t, y=7+3t, z=−1+t and L2:x=−10+4t, y=−12+5t, z=−12+4t intersect, are skew, or are...
Determine whether the lines L1:x=7+3t, y=7+3t, z=−1+t and L2:x=−10+4t, y=−12+5t, z=−12+4t intersect, are skew, or are parallel. If they intersect, determine the point of intersection; if not leave the remaining answer blanks empty.
3. The parametric curve ~r1(t) = 4t~i + (2t − 2)~j + (6t 2 − 7)~k...
3. The parametric curve ~r1(t) = 4t~i + (2t − 2)~j + (6t 2 − 7)~k is given. (a) Find a parametric equation of the tangent line at the point (4, 0, −1) (b) Find points on the curve at which the tangent lines are perpendicular to the line x = z, y = 0 (c) Show that the curve is at the intersection between a plane and a cylinder
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT