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Draw the graph of y=ax - bx^2 where a and b are some positive constants. (please upload the image somewhere and paste your image link in my answer)
for y=ax - bx^2 a>0 and b>0 at y=0 we have roots x=0 and x= a/b and it has maximum at P(as shown in fig.) with x= a/2b and max value y=a2/4b The graph is a parabola opening downwards towards -ve Y-axes with roots at x=0,a/b.
for y=ax - bx^2 a>0 and b>0
at y=0 we have roots x=0 and x= a/b
and it has maximum at P(as shown in fig.) with x= a/2b and max value y=a2/4b
The graph is a parabola opening downwards towards -ve Y-axes with roots at x=0,a/b.
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