Over which interval is the graph x^2+3x+8 increasing
1 answer:
F(x) = <span>x^2+3x+8 now, the pending of the tangent line is d/dx f(x) f'(x) = 2x + 3 now, we need know when the pending is increasing. so </span>2x + 3> 0 solving x>-3/2 The interval over which the function f(x)= x^2+3x+8 is <span>increasing is (-3/2,+ </span>∞ <span>) </span><span> </span>
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X=2
Y=4
Multiply top so y values cancel out, so multiple top by -3. Y values cancel out. You combine top and bottom equations, x=2. Plug 2 in first equation for x. Y=4
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Answer:
<h2>B. -3.2</h2>
Step-by-step explanation:
None of those are correct. x= 8 and 2/3