f(x) is periodic with period 2\pi and the picture is the graph of f(x) on [-\pi, \pi]. find the values about the Fourier series -7 of f(x): (a) what is a (b) when.x = -T -5 (c) when.x = (d) whenx = 2 2 k kla f(x) FP π X
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- what is 11th term of the harmonic pregression if the first and third term are 1/2 and 1/6 respectively?Find the inverse transform of the equation below. V(s) = (1-3s) / (s^2+8s+21) A [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(-4t)] + [3*cos(sqrt(5)t)*e^(-4t)] B [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(-4t)] - [3*cos(sqrt(5)t)*e^(-4t)] C [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(4t)] - [3*cos(sqrt(5)t)*e^(-4t)] [(13*sqrt(5)/5)*cos(sqrt(5)t)*e^(-4t)] - [3*sin(sqrt(5)t)*e^(-4t)] E [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(4t)] - [3*cos(sqrt(5)t)*e^(4t)] [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(-4t)] - [3*cos(sqrt(5)t)*e^(4t)]Find the inverse transform of the equation below. V(s) = (1-3s) / (s^2+8s+21) [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(-4t)] - A [3*cos(sqrt(5)t)*e^(4t)] [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^{-4t)] - В [3*cos(sqrt(5)t)*e^{-4t)] [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(4t)] - [3*cos(sqrt(5)t)*e^{(4t)] [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(-4t)] + D [3*cos(sqrt(5)t)*e^(-4t)] [(13*sqrt(5)/5)*cos(sqrt(5)t)*e^(-4t)] - E [3*sin(sqrt(5)t)*e^(-4t)] [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(4t)] - F [3*cos(sqrt(5)t)*e^(-4t)]
- Express (cos(20)+i sin(20))*in exponential formWhat happened after the second step. What happened to the cos^2vsin^2v.A cable hangs between two poles of equal height and 26 feet apart. Set up a coordinate system where the poles are 13, where x is measured in feet. The height (in feet) of the cable at position x is placed at x = -13 and x = h(x) = 18 cosh(x/18), where cosh(x) = (eª + e¯*)/2 is the hyperbolic cosine, which is an important function in physics and engineering. The cable is feet long.