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)?

hey there!

if she's saving for six months, let's divide the total number we need for the trip by six, dividing it into the amount that needs to be saved for each month.

500 ÷ 6 =

she needs to save at least this amount each month, so we should use this symbol: ≥

let x be the amount she saves each month.

your final answer is x ≥

hope this !

i think it would be 42cm

i would you but i don't under stand the qustion

step-by-step explanation:

because that’s us why