What is the answer to (d^2-m^2)u=-c ?

The answer to (d^2-m^2)u=-c is u=-c/(d^2-m^2);\quad d\ne m,d\ne-m

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(d^2-m^2)u=-c

(d^{2} - m^{2}) u = - c

u = - \frac{c}{d ^{2} - m ^{2}}; d \neq = m, d \neq = - m

Solution steps

(d^{2} - m^{2}) u = - c

Divide both sides by

d^{2} - m^{2}; d \neq = m, d \neq = - m

u = - \frac{c}{d ^{2} - m ^{2}}; d \neq = m, d \neq = - m

43 \cdot 16 a = 53 (13 - 2)

t, - 1 + 3 f = - 7 - 6 t

z = (7 + 3 i) - (2 + 8 i) + (9 - 2 i)

a, a + b = 2032

y = 215 + 0.75 (y - 20)

What is the answer to (d^2-m^2)u=-c ?
The answer to (d^2-m^2)u=-c is u=-c/(d^2-m^2);\quad d\ne m,d\ne-m