3. green's functions using fourier transforms. the deflection u(x) of a loaded string due to a prescribed load w(x) satisfies the differential equation d2u dr2 where f(x) = w(z)/t, t is the tension in the string, k is the spring constant and a-k/1. for a delta function forcing f(x)-81) and du dr as -too, find u(x) using fourier transforms. how is u(x) related to the green's function of (9)?

example 2 – simplify: step 1: completely factor both the numerators and denominators of all fractions. step 2: change the division sign to a multiplication sign and flip (or reciprocate) the fraction after the division sign; essential you need to multiply by the reciprocal. step 3 : cancel or reduce the fractions.

10.416 meters per second

step-by-step explanation:

distance=1 00 meters

time= 9.6 seconds in decimal form or 9 3/5 as a mixed number

average speed= 100/9.6

=10.416 meters per second or 10 52/125 as a mixed number.

answer: -0.5 would be the most likley outcome

step-by-step explanation: