If p(y)=2y3−6y2−5y+7 then find p(2).
Given: p(y)=2y3−6y2−5y+7Put y=2, we get p(2)=2×(2)3−6×(2)2−5×(2)+7=2×8−(6×4)−10+7=16−24−10+7=−11
The sum of 4y(3y2+5y–7) and 2(y3–4y2+5) is 14y3+12y2+28y+10.
SImplify 3y2(12y3−6y2+5y−1)