0000:00:00:00:00Start35Number 35ExplanationGiven that the polynomial f(x)f(x)f(x) divided by x2+3x+2x^2 + 3x + 2x2+3x+2 has a remainder of 3bx+a−23bx + a - 23bx+a−2 and divided by x2−2x−3x^2 - 2x - 3x2−2x−3 has a remainder of ax−2bax - 2bax−2b. If f(3)+f(−2)=6f(3) + f(-2) = 6f(3)+f(−2)=6, then a+b=a + b = a+b=....−1-1−1000111222333
35Number 35ExplanationGiven that the polynomial f(x)f(x)f(x) divided by x2+3x+2x^2 + 3x + 2x2+3x+2 has a remainder of 3bx+a−23bx + a - 23bx+a−2 and divided by x2−2x−3x^2 - 2x - 3x2−2x−3 has a remainder of ax−2bax - 2bax−2b. If f(3)+f(−2)=6f(3) + f(-2) = 6f(3)+f(−2)=6, then a+b=a + b = a+b=....−1-1−1000111222333