Determine whether the following has a maximum or minimum value and then compute that value: y = 2x2 + 10x - 4
is that 2 times 2 or no
do you have any answer choices
yeah but i found it i need help with this one Determine the quadratic equation for the parabola: range: {y:y ≤ 9}; x-intercepts: -2 and 4
have you already tackled derivatives?
no im taking online classes so some of the stuff i dont know
lol same here wait a few ill get you an answer
ah ok
thankyouuuu
ok here's a review. to find the maximum and minimums of the value of a function, what we commonly do is we first find the critical points
now what are critical points? these are points where the derivative of the function of f'(x)=0
so suppose if we have any constant c and I plug this in to f'(x) and get 0 or if f'(c)=0 then the function will have a critical point at x=c
wow im stumped lol heressometimes try to put you question in google or yahoo to get a
fasster answer
now this critical point could either be a minimum point or a maximum point
k cuase this seems to complicated
ok ok :)) I'll make it simplier then
lol when everyone confuses me i just look on google and yahoo for the answer lol
first find f'(x)
here we have f'(x)=4x+10
yeah they got this site called expert.com and it has alot of answers you just type in the proplem
haha that even confuses me hey anony try my question lol
If you know the x intercepts of the "equation" you can reason towards the form asked for.
ok ok :))
For example, you know that x=-2 will make f(x)=0, that is f(-2)=0
btw it has a minimum which is at point x=-5/2
Moreover, you know that x=4 will make the function attain a 0value. f(4)=0
This leads to the equation: (x-4)*(x+2), the 2 factors are the "roots" of the equation - where the value of the function is 0.
Which results in x^2+2x-4x-8 --> f(x)=y=x^2-2x-8
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