Draw a graph of a relationship that has a minimum y- value of 1 when theX-value is 5.y9-Use the point tool to plot the minimum point of the relationship.Now use the 3-point curve tool to draw a curve that shows a minimum value atthis point.5-4-3-101112(1,0)>>> Draw only the objects specified in the question.

We have to assume a function that has a minimum y value of 1 when the x value is 5. Therefore y =…

Answered: Draw a graph of a relationship that has…

Economics (MindTap Course List)

13th Edition

ISBN:9781337617383

Author:Roger A. Arnold

Publisher:Roger A. Arnold

Chapter21: Production And Costs

Section21.5: Production And Costs In The Long Run

Problem 1ST

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Please provide homework help with the attached image. Thank you.
Please help me with graph 20
The following graph contains four lines (A, B, C and D), each of which has a slope that is either positive, negative, zero, or infinite. Y-axisX-axisBDCA For each of the following scenarios, indicate whether the relationship between the two variables is positive or negative, as well as which line on the previous graph has a slope that reflects this type of relationship. Hint: The X-axis and Y-axis on the graph are not labeled intentionally. You need to substitute the variables from each scenario for the horizontal and vertical axis. For example, in the first scenario, X-axis should be labeled “ ice-cream" and Y-axis should be labeled "The temperature". Scenario Relationship Line As the temperature rises, the demand for ice-cream rises. Negative As the temperature rises, the demand for hot cocoa falls. Positive As the temperature falls, the demand for popsicles falls. Negative True or False: Line B has a slope of infinity.…
pls also do the graphs thank you
Variable Y 18 A A B 6 6 9 12 15 18 Variable X 15 12 6 3 O 3 لیا Refer to the provided graph. The slope of the line tangent to the curve at point B is
According to the following given information how to determine: Production Times (months) 1 9 10 11 12 13 14 15 product of 970 1,180 1,239 1,293 1,350 1,398 1,410 1,480 1,492 1,500 1,520 1,592 1,605 1,660 1,685 (Z unit) A) Break Even-point or points? B) How is to construct the relationship between entire variables through the simple drawing for all above figures and highlighting of Break Even point the drawing? C) Justify your final answer for each line of production.
Can you help me examine the relationship between both graphs
pls also do the graph
Y Slope-Intercept Form Two-Point Form 100 Y 90 (0 – 90) 80 Vertical Intercept 10.00 70 (X = 0) 60 Slope 50 40 -40 50 30 Slope 10.00 20 10 0 1 2 3 5 6 7 8 9 4 10 E COORDINATE PAIRS 1 2 3 4 5 6 7 8 10 Y 10.00 20.00 30.00 40.00 50.00 60.00 70.00 80.00 90.00 100.00 110.00 Calculate the slope and vertical intercept of the line that goes through the points described in the table below. 7 30 1 2 3 4 6 8 9 y 72 66 60 54 48 42 36 24 18 vertical intercept = slope D
Jenny Company produces two types of pants: long pants and short pants. The cost of making a pair of short pants and a pair of long pants are RM 75 and RM 95 respectively. In one week, the company must produce at least 150 pants of each type. The minimum weekly production is 500 pants. The short pants are sold for RM 120 each and the long pants for RM 150 each. Using the graphical method, find: a. The number of short pants and long pants to be made in a week in order to minimise the total production cost. b. The profit made at the minimum weekly production cost.
refer to image answer B,C, and D
Use the data in the table below to answer the following questions. X-variable Y-variable Point 8 5 30 40 4 F 30 3. H. Area-Problem #1c Plot the points CGE on the graph. Instructions: Click the 3-point shader tool called "CGE" and then click on the graph. This will place a triangle on drag each of the end points of the shaded area until the triangle highlights the desired region.

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Draw a graph of a relationship that has a minimum y- value of 1 when the x-value is 5. Use the point tool to plot the minimum point of the relationship. Now use the 3-point curve tool to draw a curve that shows a minimum value at this point.