#69 The profit that the vendor makes per day by selling x pretzels is given by the function P(x)=4x˄2+2400x-200.Find the...
#69
The profit that the vendor makes per day by selling x pretzels is given by the function P(x)=4x˄2+2400x-200.Find the number of pretzels that must be sold to maximize profit.
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#69 The profit that the vendor makes per day by selling x pretzels is given by the function P(x)=4x˄2+2400x-200.Find the...
the profit obtained by manufacturing and selling x item is given by P (x) = 60x...
the profit obtained by manufacturing and selling x item is given by P (x) = 60x - x ^ 2. Determine the number of units that must be produced and sold in order to maximize profit.
the profit for a product can be described by the function p(x)=-0.4x^2+280-24000, where ex is the...
the profit for a product can be described by the function p(x)=-0.4x^2+280-24000, where ex is the number of units produced and sold. (a) to maximize profit, how many units must be produced and sold? (b) What it the maximum possible profit? (c) Producing and selling how many units will result in a profit of at least $9000?
Financial Mathematics Please answer question 4 and question 5 o)23:30 Oe Image Edit View Go Help En Question 4 The total cost of producing x units of a commodity per week is C(x) 200 +4x +0,1x2 (a) Fi...
Financial Mathematics
Please answer question 4 and question 5
o)23:30 Oe Image Edit View Go Help En Question 4 The total cost of producing x units of a commodity per week is C(x) 200 +4x +0,1x2 (a) Find the marginal cost when the production level is 100 units. (b) Use the marginal cost to approximate the cost of producing the 101 st unit. (c) Find the exact cost of producing the 101 st unit. (d) Assuming that the commodity is...
A concert promoter sells tickets and has a marginal-profit function given below, where P'(x) is in...
A concert promoter sells tickets and has a marginal-profit function given below, where P'(x) is in dollars per ticket. This means that the rate of change of total profit with respect to the number of tickets sold, x, is P'(x). Find the total profit from the sale of the first 200 tickets, disregarding any fixed costs. P'(x) = 3x - 1140 The total profit is $ (Round to the nearest cent as needed.)
Find the derivative of the following function. p=2qer A) p = 24" (69* + 1) B)...
Find the derivative of the following function. p=2qer A) p = 24" (69* + 1) B) p' = 24" (64 +1) c) p = 24(4* +2) D) p'=24 (69* +2) E) p'-24' (60'+2) Find y. y = 7(Inx) 49 (In x) (In x) 42 . x( In x) 36 (Inx) Find y'. y = [In(x+5) A) 24.x'In(x + 5) (x* +5) B) 4x"In(x+5) (x+5 4x" In(x* +5) 6x'In(x + 5) (x* +5) 48x* In(x+5) E)
The profit P (in dollars) from selling x units of a product is given by the function below. P 35,000+2077 x 8x2 15...
The profit P (in dollars) from selling x units of a product is given by the function below. P 35,000+2077 x 8x2 150 x s 275 Find the marginal profit for each of the following sales. (Round your answers to two decimal places.) (a) = 150 P(150) $ (b) x 175 P(175)$ (c) X-200 P(200) $ (d) X 225 P(225) $ (e) x250 P(250) $ (f x275 P(275) $ Need Help? Read It Watch It Talk to a Tutor The...
SALES: A soft-drink vendor at a popular beach analyzes his sales records, and finds that if he sales x cans of soda pop in one day , his profit (in dollars) is given by P(x)= -0.001x^2+3x-1800
SALES: A soft-drink vendor at a popular beach analyzes his sales records, and finds that if he sales x cans of soda pop in one day , his profit (in dollars) is given by P(x)= -0.001x^2+3x-1800
The total profit function P(x) for a company producing x thousand units is given by P(x)...
The total profit function P(x) for a company producing x thousand units is given by P(x) = - 3x² + 36x - 81 Find the values of x for which the company makes a profit. (Hint: The company makes a profit when P(x) > 0.] O A. x is between 3 thousand units and 9 thousand units O B. x is less than 3 thousand units or greater than 9 thousand units C. x is less than 9 thousand units...
The total profit function P(x) for a company producing x thousand units is given by P(x)=...
The total profit function P(x) for a company producing x thousand units is given by P(x)= - 3x2 + 51x – 198 Find the values of x for which the company makes a profit. (Hint: The company makes a profit when P(x) > 0.1 O A. x is between 6 thousand units and 11 thousand units OB. x is less than 11 thousand units O C. x is greater than 6 thousand units D. x is less than 6 thousand...
A company Inc. finds that it costs $200 to produce each motorized scooter and that the...
A company Inc. finds that it costs $200 to produce each motorized scooter and that the forced costs are $1,000 per day yielding the cost function C(x) = 200x + 1,000 The price is given by p=600 - 5x, where p is the price in dollars at which exactly x scooters will be sold. Find the quantity of scooters that the company Inc. should produce and the price it should charge to maximize profit. Find the maximum profit How many...
Financial Mathematics
Please answer question 4 and question 5
o)23:30 Oe Image Edit View Go Help En Question 4 The total cost of producing x units of a commodity per week is C(x) 200 +4x +0,1x2 (a) Find the marginal cost when the production level is 100 units. (b) Use the marginal cost to approximate the cost of producing the 101 st unit. (c) Find the exact cost of producing the 101 st unit. (d) Assuming that the commodity is...
A concert promoter sells tickets and has a marginal-profit function given below, where P'(x) is in dollars per ticket. This means that the rate of change of total profit with respect to the number of tickets sold, x, is P'(x). Find the total profit from the sale of the first 200 tickets, disregarding any fixed costs. P'(x) = 3x - 1140 The total profit is $ (Round to the nearest cent as needed.)
Find the derivative of the following function. p=2qer A) p = 24" (69* + 1) B) p' = 24" (64 +1) c) p = 24(4* +2) D) p'=24 (69* +2) E) p'-24' (60'+2) Find y. y = 7(Inx) 49 (In x) (In x) 42 . x( In x) 36 (Inx) Find y'. y = [In(x+5) A) 24.x'In(x + 5) (x* +5) B) 4x"In(x+5) (x+5 4x" In(x* +5) 6x'In(x + 5) (x* +5) 48x* In(x+5) E)
The profit P (in dollars) from selling x units of a product is given by the function below. P 35,000+2077 x 8x2 150 x s 275 Find the marginal profit for each of the following sales. (Round your answers to two decimal places.) (a) = 150 P(150) $ (b) x 175 P(175)$ (c) X-200 P(200) $ (d) X 225 P(225) $ (e) x250 P(250) $ (f x275 P(275) $ Need Help? Read It Watch It Talk to a Tutor The...
The total profit function P(x) for a company producing x thousand units is given by P(x) = - 3x² + 36x - 81 Find the values of x for which the company makes a profit. (Hint: The company makes a profit when P(x) > 0.] O A. x is between 3 thousand units and 9 thousand units O B. x is less than 3 thousand units or greater than 9 thousand units C. x is less than 9 thousand units...
The total profit function P(x) for a company producing x thousand units is given by P(x)= - 3x2 + 51x – 198 Find the values of x for which the company makes a profit. (Hint: The company makes a profit when P(x) > 0.1 O A. x is between 6 thousand units and 11 thousand units OB. x is less than 11 thousand units O C. x is greater than 6 thousand units D. x is less than 6 thousand...
A company Inc. finds that it costs $200 to produce each motorized scooter and that the forced costs are $1,000 per day yielding the cost function C(x) = 200x + 1,000 The price is given by p=600 - 5x, where p is the price in dollars at which exactly x scooters will be sold. Find the quantity of scooters that the company Inc. should produce and the price it should charge to maximize profit. Find the maximum profit How many...
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