SOLUTION: I need mire detail solution (and explanation what formulas should be used):
The two straight lines y=3x+1 and y=-2x+16 and the curve {{{y=x^2+x-a}}}, where a is a
constant, all
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The two straight lines y=3x+1 and y=-2x+16 and the curve {{{y=x^2+x-a}}}, where a is a
constant, all
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Question 824044: I need mire detail solution (and explanation what formulas should be used):
The two straight lines y=3x+1 and y=-2x+16 and the curve , where a is a
constant, all meet at the same point. Find the value of a and then, for that value of a, plot the
curve . The turning point and the points where the curve meets the axes should be
clearly marked. Answer by Alan3354(69443) (Show Source):
You can put this solution on YOUR website! The two straight lines y=3x+1 and y=-2x+16 and the curve , where a is a
constant, all meet at the same point. Find the value of a and then, for that value of a, plot the
curve .
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Find the intersection of the 2 lines.
Solve for a.
Plot the curve.