fi(t) = 512 + 10t + 3, 32(t) = 1212 + 91 - 3, B3(t) = 3312 + 6t – 21, consider the linear combination k? fi(t) +k2 · 82(1) + kz - f3(t) = 0. If the set of functions is linearly dependent, find the linear relationship. If the set of functions is linearly independent, enter k? = k2 = kz = 0. fi(t) + •f2(t) + .f3(t) = 0 fi(t) = 862 - 121, 12(t) = -1612 + 16t – 24, $3(t) = 4t + 12, consider the linear combination ki:fi() +k2 · 12() + kz . f3(t) = 0. If the set of functions is linearly dependent, find the linear relationship. If the set of functions is linearly independent, enter ky = k2 = kz = 0. fi(t) + f2(1) + -S30) = 0 (1 point) Use Abel's formula to find the Wronskian of a fundamental set of solutions of the given differential equation: 21 dydy +12 dr - 14 + 15t y = 0, 1 > 0. dr Insert C (capital C) for any arbitrary constant. w(1) =