if y=2x^3/3+x+7 find dy/dx curve at point [0,3]
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Answer:
0
Explanation:
Given, y = 2x^3/3+x+7 = 2x^3/x+10
differentiating both sides by 'x'
we get, dy/dx = d(2x^3/x+10)/dx
by using u/v or division rule
differentiation (u/v) = (u' v - v' u)/v^2
= [(6x^2)(x+10) - (2x^3)]/(x+10)^2
= (4x^3+60x^2)/(x+10)^2
•°• (dy/dx) at point [0,3] is = [4(0)^3+60(0)^2]/(0+10)^2
= 0/10^2 = 0
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