Question

Let h be the function defined by H(x)= integral pi/4 to x (sin^2(t))dt. Which of the...

Let h be the function defined by H(x)= integral pi/4 to x (sin^2(t))dt. Which of the following is an equation for the line tangent to the graph of h at the point where x= pi/4.


The function is given by H(x)= integral 1.1 to x (2+ 2ln( ln(t) ) - ( ln(t) )^2)dt for (1.1 < or = x < or = 7). On what intervals, if any, is h increasing?

What is a left Riemann sum approximation of integral 2 to 8 (cos(x^2)dx with (n) sub-intervals of equal length?

Math   Calculus   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

Let h be the function defined by H(x)= integral pi/4 to x (sin^2(t))dt. Which of the following is an equation for the line tangent to the graph of h at the point where x= pi/4.

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
Evaluate the integral. pi/2 3 sin2(t) cos(t) i + 5 sin(t) cos4(t) j + 4 sin(t)...
Evaluate the integral. pi/2 3 sin2(t) cos(t) i + 5 sin(t) cos4(t) j + 4 sin(t) cos(t) k dt 0
a). Find dy/dx for the following integral. y=Integral from 0 to cosine(x) dt/√1+ t^2 , 0<x<pi  ...
a). Find dy/dx for the following integral. y=Integral from 0 to cosine(x) dt/√1+ t^2 , 0<x<pi   b). Find dy/dx for tthe following integral y=Integral from 0 to sine^-1 (x) cosine t dt
Estimate the area under graph f(x) = sin(x) from x = 0 to x = pi/2....
Estimate the area under graph f(x) = sin(x) from x = 0 to x = pi/2. Using 4 sub-intervals and the left endpoints. Sketch the graph and the rectangles.
1. Integral sin(x+1)sin(2x)dx 2.Integral xe^x dx 3. integral ln sqrt(x) dx 4. integral sqrt(x) lnx dx
1. Integral sin(x+1)sin(2x)dx 2.Integral xe^x dx 3. integral ln sqrt(x) dx 4. integral sqrt(x) lnx dx
Let w(x,y,z) = x^2+y^2+z^2 where x=sin(8t), y=cos(8t) , z= e^t Calculate dw/dt by first finding dx/dt,...
Let w(x,y,z) = x^2+y^2+z^2 where x=sin(8t), y=cos(8t) , z= e^t Calculate dw/dt by first finding dx/dt, dy/dt, and dz/dt and using the chain rule dx/dt = dy/dt= dz/dt= now using the chain rule calculate dw/dt 0=
1. If f(x) = ∫10/x t^3 dt then: f′(x)= ? and f′(6)= ? 2. If f(x)=∫x^2/1...
1. If f(x) = ∫10/x t^3 dt then: f′(x)= ? and f′(6)= ? 2. If f(x)=∫x^2/1 t^3dt t then f′(x)= ? 3. If f(x)=∫x3/−4 sqrt(t^2+2)dt then f′(x)= ? 4. Use part I of the Fundamental Theorem of Calculus to find the derivative of h(x)=∫sin(x)/−2 (cos(t^3)+t)dt. what is h′(x)= ? 5. Find the derivative of the following function: F(x)=∫1/sqrt(x) s^2/ (1+ 5s^4) ds using the appropriate form of the Fundamental Theorem of Calculus. F′(x)= ? 6. Find the definitive integral: ∫8/5...
find g'(x) g(x)= integral (-3/4 + t + cos(Pi/4 (t^2) + t))) 0<x<3
find g'(x) g(x)= integral (-3/4 + t + cos(Pi/4 (t^2) + t))) 0<x<3
6.) Let ~r(t) =< 3 cos t, -2 sin t > for 0 < t <...
6.) Let ~r(t) =< 3 cos t, -2 sin t > for 0 < t < pi. a) Sketch the curve. Make sure to pay attention to the parameter domain, and indicate the orientation of the curve on your graph. b) Compute vector tangent to the curve for t = pi/4, and sketch this vector on the graph.
Using matlab. Consider the function s(t) defined for t in [0,4) by { -sin(pi*t/2)+1 , for...
Using matlab. Consider the function s(t) defined for t in [0,4) by { -sin(pi*t/2)+1 , for t in [0,1) s(t) = { -(t-2)^5 , for t in [1,3) { sin(pi*t/2)-1 , for t in [3,4) (i) Generate a column vector s consisting of 512 uniform samples of this function over the interval [0,4). (This is best done by concatenating three vectors.)
Find the slope of the line tangent to the function sin(2x)+ x at x = pi/4
Find the slope of the line tangent to the function sin(2x)+ x at x = pi/4
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT