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a gradient tells the slope of a line. the gradient function of a curve allows you to know the slope of a tangent at any given point. a tangent is a line that just touches a curve at a point :)
umm the gradient function \(\ f'(x)=px^2-4x \) according to the question
you might want to check your solution again :/ seeing as you placed f(x) to be the gradient function and f'(x) to be the second derivative...
So If it is gradient function?It already refer to the graph?? Still didnt get it?
unless i'm wrong and mistaking, you might want to correct me then :/ idk
how did you solve it maths911? just being curious
I dont know how. I got the answer but i dont know how to get it??
That is why im asking .
ok i'll try to actually solve it and post the answer, i just know there probably is something wrong with the solution above but i may be wrong. lemme try my hands on it and see what i get :) brb
well at (1,3) the x=1 and y=3. we found the gradient of the tangent to be -1 and since it is a tangent to the curve with gradient function px^2-4x, px^2-4x should be equal to -1 where x=1 hence p(1)^2-4(1)=-1 p-4=-1 p=3