The value of the current daily revenue, where the daily revenue, in dollars, from the sale of x lawn chairs is R ( x ) = 0.005 x 3 + 0.01 x 2 + 0.5 x and 70 lawn chairs are sold daily.
The value of the current daily revenue, where the daily revenue, in dollars, from the sale of x lawn chairs is R ( x ) = 0.005 x 3 + 0.01 x 2 + 0.5 x and 70 lawn chairs are sold daily.
The value of the current daily revenue, where the daily revenue, in dollars, from the sale of x lawn chairs is R(x)=0.005x3+0.01x2+0.5x and 70 lawn chairs are sold daily.
(b)
To determine
To calculate: The increase in revenue when 73 lawn chairs were sold each day. Where the daily revenue, in dollars, from the sale of x lawn chairs is R(x)=0.005x3+0.01x2+0.5x
(c)
To determine
To calculate: The estimate the marginal revenue, if 70 lawn chairs are sold daily where the daily revenue, in dollars, from the sale of x lawn chairs where R(x)=0.005x3+0.01x2+0.5x.
(d)
To determine
To calculate: Estimate the value R(71), R(72) and R(73) from part (c). Where, the daily revenue, in dollars, from the sale of x lawn chairs is R(x)=0.005x3+0.01x2+0.5x
Calculus lll
May I please have the solution for the following question?
Thank you
Find three horizontal tangents between [0,10]
4
In the integral dxf1dy (7)², make the change of variables x = ½(r− s), y = ½(r + s), and
evaluate the integral. Hint: Find the limits on r and s by sketching the area of integration in the (x, y) plane along
with the r and s axes, and then show that the same area can be covered by s from 0 to r and r from 0 to 1.