Differentiate the following and calculate the value of π π at the value of x stated: π π±
1. π=πππ +πππ βππ+π at π=βπ
2. π=πππ βπππ +πππ βπ+π at π=π
Differentiate this equation with respect to x
"\\dfrac{dy}{dx}=6x^2+8x-2"
So "\\dfrac{dy}{dx}" at "x=-2" so put the value of "x=-2" in above equation
"\\Rightarrow 6\\times(-2)^2+8(-2)-2=6"
2."\ud835\udc9a=\ud835\udfd1\ud835\udc99^\ud835\udfd2 \u2212\ud835\udfd3\ud835\udc99^\ud835\udfd1 +\ud835\udfd2\ud835\udc99^\ud835\udfd0 \u2212\ud835\udc99+\ud835\udfd2"
Differentiate this equation with respect to x
"\\dfrac{dy}{dx}=12x^3-15x^2+8x-1"
So "\\dfrac{dy}{dx}" at "x=3" so put the value of "x=3" in above equation
"\\Rightarrow 12\\times(3)^3-15\\times(3)^2+8\\times(3)-1" "=212"
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