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Martha hires Janet to work for her as a sales representative. Martha specifically tells Janet that any sale worth over $10,000 and any sale with a discount greater than 8 percent must have Martha's express approval. Janet signs a contract with a long-standing customer who is aware of the approval requirements that Martha imposes on her sales representatives. The contract calls for an 11 percent discount and is for the purchase of $25,000 worth of goods. Janet did not get Martha's approval prior to signing. Which of the following is true of this contract?
The trough in the figure is to be made to the dimensions shown. Only the angle theta can be varied. What value of theta will maximize the trough's volume?
Write the equation of the line with slope 4 and y-intercept (0, –5). Then graph the line.
A flagpole is n feet tall. On this flag pole we display flags of the following types: red flags that are 1 foot tall, blue flags that are 2 feet tall and green flags that are 2 feet tall.
If the assignment of sales engineers to areas will result in the expected sales as shown, how should the engineers be assigned to maximize sales?
In Example 3 of Section 2.5, the text shows how to write a system of linear equations using matrix notation. You can similarly write a linear programming problem in matrix notation.
1. A rock is thrown upward from the edge of a cliff. The rock follows the equation below.s = 36 + 64t - 16t^2What is the greatest height above the ground that this rock will go?
Calculate and interpret the individual and combined effects of changes to X0 and M0 such that X0 = 150 and M0 = 150 and all other variables remain unchanged. Also, calculate and interpret the values of the multiplier.
State the coordinates of the vertex of each parabola and whether it opens upward or downward.
The derivative from the rate of changes
Define f(x) = x if x is rational and f(x)=0 if x is irrational. Compute the integration 1top0bottom f dx and integration 1top0bottom f dx. is f integrable on [0,1]?
Write this model in the General Linear Model form Y = Xβ + ε. Consider Yijk = µ + βj + γij + εijk as the reduced model and test H0: α1 = α2. Now consider Yijk = µ + βj + εijk as the reduced model and test H0: α1 = α2
Given that the necessary assumptions are satisfied, can it be concluded, at the 2.5% level of significance, that not all mean times to relieve pain are equal ? Formulate and test the appropriate hypotheses. Use the critical value approach.
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