Find the value of k such that (2, 0) is is an x-intercept for the graph of f(x) = kx^5 − x^2 + 3x + 6.
Since you have the coordinate (2, 0), try plugging in \(x=2\) into the equation, and similarly you know the "y" value (i.e \(f(x)\)) is 0 . So try substituting those values into the equation and you should be able to solve for \(k\)
I ended up doing that and getting 0=32k-4...
ya that is good so far :) So now you have an equation involving one unknown, \(k\), so you can try solving for \(k\) using regular algebra
So I did that and got 4/32 which reduces to 1/8 but the system im using tells me that answer is wrong...
I didn't get 1/8. You were at \(0=32k-4+6+6\)
oh shoot I thought it was 6-6 which would be zero ok let me try it again... SORRY
so I got -1/4
yeah :)
I got that too
THANK YOU!!!!
your welcome :)
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