Q: A retailer has been selling 2,000 computers a week at $850 each. The marketing department predicts…
A:
Q: A firm can produce 300 units per week. If its total cost function is C = 800 + 1400x dollars and its…
A:
Q: Find the relative maximum point of the curve: Y=16x+4x2-x4
A: Solution of question as follows
Q: Two years ago your orange orchard contained 70 trees, and the yield per tree was 70 bags of oranges.…
A: Two years ago your orange orchard contained 70 trees, and the yield per tree was 70 bags of oranges.…
Q: The marketing department of a local shoe company found that approximately 600 pairs of running shoes…
A:
Q: Ex+ 8x3-72x?+4 三X'
A:
Q: What is the minimum point of the curve y = x2 – 6x + 4 Please make the solution comprehensible.
A: This question is based on application of derivative.
Q: 5. The price-demand equation for x digital cameras is given by: p = -.04x + 240. Determine the…
A:
Q: What production level will yield a maximum revenue?
A: R=−x^3+30x^2+900x To maximize R, find dR/dx and set to 0 : dR/dx = -3x² + 60x + 900 0 = -3x² + 60x…
Q: A firm can produce 300 units per week. If its total cost function is C = 800 + 1100x dollars and its…
A:
Q: Please show me how to find the x value.
A:
Q: An espresso stand finds that at a price of $4.00, demand is 440 cups. For every $0.25 increase in…
A:
Q: A firm can produce 300 units per week. If its total cost function is C = 400 + 1100x dollars and its…
A: Profit function, P(x) = Revenue function - Cost function = R(x) -…
Q: At what interval is y= 2x3-3x2- 36x + 14 increasing? Decreasing?
A: Question is solved.
Q: solve using limits f(x) = x^2 + 2x - 3, at f(x) = -4
A: The given function is f(x)=x2+2x-3 at x = -4
Q: Q1. The sum of three positive numbers is 30, find the three numbers if their product is minimum?
A: Topic- Number System
Q: A firm can produce only 3000 units per month. The monthly total cost is given by C(x) = 400 + 200x…
A:
Q: A firm can produce 400 units per week. If its total cost function is C = 700 + 1500x dollars and its…
A: Given total cost function is C = 700 + 1500x dollars total revenue function R = 1900x − x2 dollars…
Q: What values of a and b maximize the value of ! (7x-x) dx? a
A:
Q: 4=-Y36x-4)'+2 (4,2). Equation #15 maximum or minimum
A: Given function is,
Q: The total cost of producing a type of car is given by C(x) = 21000 – 20x + 0.02x, where x is the…
A: Topic = Functions
Q: Find the quadratic fúnction y= ax²+ bx +C whose graph pabses through the given points :(1,6),…
A: Given The quadratic function y=ax2+bx+c and its graph is passing through the points 1,6,-1.-4 and…
Q: A hotel rents 180 rooms at a rate of $55 per day. For each $1 increase in the rate, four fewer rooms…
A: Given that there are 180 rooms and the room rate is $55 per day.$1 increase in the price will lend…
Q: Solve using the crossing-graphs method. Express to two decimal places. 20/9+4x=x
A:
Q: A firm can produce 200 units per week. If its total cost function is C = 400 + 1300x dollars and its…
A: topic - application of derivatives
Q: D = -x' + 3 at x = 1. % =
A:
Q: A firm can produce only 2500 units per month. The monthly total cost is given by C(x) = 400 + 200x…
A:
Q: manager sells 75 cakes per week at 650 pesos each and he knows that for every 10 pesos crease in the…
A: Given query is to find the price tk maximize the revenue.
Q: the area of the largest rectangle that can be drawn with one side along the x-axis and the two…
A: Given curve is y=e-x2. Here the curve is symmetric about origin. Consider the vertices of rectangle…
Q: 4. Show that it has a real value!
A:
Q: Suppose that the price per unit in dollars of a cell phone production is modeled by p = $75 −…
A: The price per unit of a cell phone is modeled by the following expression p = 75-0.0125x Where, x is…
Q: The cost per day of running a hospital is 300,000 + 0.75x2 dollars, where x is the number of…
A: Given cost equation is: C(x) = 300000 + 0.75 x^2 For x = 200 we get, C(200) = 300000 + 0.75 (200^2)…
Q: A firm can produce 200 units per week. If its total cost function is C = 900 + 1100x dollars and its…
A:
Q: The fixed costs of a business for production of a particular item over a period are $1000 while the…
A: Solution:-
Q: A firm can produce only 3200 units per month. The monthly total cost is given by C(x) = 500 + 200x…
A: Find the profit function P(x):
Q: Two years ago your orange orchard contained 90 trees, and the yield per tree was 65 bags of oranges.…
A: Given, Two years ago your orange orchard contained 90 trees, and the yield per tree was 65 bags of…
Q: The fixed costs incurred by a small genetics research lab are $200,000 per year. Variable costs are…
A: Given annual cost=$300,000 fixed cost=$200,000 variable cost=60%×300000=$180,000
Q: A 40-room hotel is fully occupied if $3000 is charged per day per room. For every x hundred-dollar…
A:
Q: A hockey team plays in an area with a seating capacity of $15,000 spectators. With the ticket price…
A: To maximize the revenue we have to find the local maxima. There needs a small correction: average…
Q: A hotel rents 200 rooms at a rate of $40 per day. For each $1 increase in the rate, four fewer rooms…
A:
Q: The second number is the reciprocal of the first number and the sum is a minimum
A:
Q: The owner of an apartment building can rent all 60 apartments if she charges $1,800 per month, but…
A:
Q: Suppose a baby food company has determined that its total revenue R for its food is given by R = - x…
A: R=-x3+45x2+525x To find: Production level that will yield maximum revenue.
Q: All units in a 100-unit apartment building are rented out when the monthly rent is set at r =…
A:
Q: The cost per unit of producing a product is 280 + 0.2x dollars, where x represents the number of…
A:
Q: Estimate the slope of the graph at x=0. AY 5- 4 2- -109 6 54 19 2345 6 7 8 9 10 -2 -4 -5- -2 O 1 O 2…
A: Given: The graph is To determine: The slope of the graph at x=0.
Q: Find the shortest distance from the origin to x2 − y2 = 1.
A: Definition used- The shortest distance from a point to curve is the perpendicular distance…
Step by step
Solved in 2 steps with 2 images
- The bar graph shows the number of fatal vehicle crashes per 100 million miles driven for drivers of various age groups.25-year-old drivers areinvolved in 4.1 fatal crashes per 100 million miles driven. Thus, when a group of 25-year-old Americans have driven a total of 100 million miles, approximately 4 have been in accidents in which someone died.The number of fatal vehicle crashes per 100 million miles, y, for drivers of age x can be modeled by the formulay = 0.013x2 - 1.19x + 28.24.Use the formula above and the bar graph.What age groups are expected to be involved in 10 fatal crashes per 100 million miles driven? How well does the formula model the trend in the actual data shown by the bar graph?Suppose (−4,1) is a point on the graph of y=f(x). What is a point that will be on the graph of y=−f(x−10)?What is the x-component of the minimum point of the function in the picture?
- Find the x-coordinate of each point of inflection of the graphof g on the open interval (-3, 4).Suppose that the function y=f(x) is increasing on the interval (-1,5). Over what interval is the graph of y=f(x-5) increasing ?Draw the graph of the function y = x-[x],where [x] denotes the greatest integer in x not greater than x. From the graph find the points of discontinuity of the function.
- suppose that the selling price P of an item to the quantity x is given by P=-1/4x +50. 0<or= x <or =200 Whats the maximum revenue that can be obtained from this model?A company has determined that for product A,150 units are demanded if price RM40, and 100 units are demanded if price is RM45. What is the number of units that will maximize the revenue of product A?Suppose the percent of males who enrolled in college within 12 months of high school graduation is given by y= -0.126x + 55.72 and the percent of females who enrolled in college within 12 months of high school graduation is given by y= 0.73x + 39.7, where x is the number of years after 1960. Use graphical methods to find the years after these models indicate that the percent of females equaled the percent of males.