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A guy wire to a tower make a 65deg angle with level ground. at a point 31 ft farther from the tower than the wire but on the same side of the base as the wire, the angle of elevation to the top of the pole is 40deg. Find the wire length.
Imagine an investor has increased your budget by $22,250. The investor does not need to be repaid. Rather, he becomes part owner of your business
Deer Valley receives a delivery of 1,250 lb of tomatoes from a local supplier, for which they pay 18 cents per pound. Normally, 6% of the tomatoes will be discarded because of appearance or spoilage. Find the selling price needed per pound to obta..
Compute the determinants using a cofactor expansion across the first row.
For this module you will design some simple digital circuits based on Boolean expressions. Draw circuits that implement the following Boolean expressions using some combination of AND, OR, NOT, NAND, and NOR gates.
Find the average velocity of the tomato during the first 1.6 seconds? Find the instantaneous velocity of the tomato at t = 1.6.
The value of good wine increases with age. Thus, if you are a wine dealer, you have the problem of deciding whether to sell your wine now.
On a 10-question multiple choice test there are 5 possible answers for each question, of which 1 is correct and the other 4 are incorrect. If a student guesses randomly and independently, what is the probability of:
The probability of a couple getting a boy child is 0.6 and getting a girl is 0.7 . If the couple plans to get three children find the probability that all of them are boys.
We will take steps to find the tangent line to the graph of f at the general point (x,f(x)), and use it to find a tangent line with a specific property.
However, suppose that at any time he can change the amount of materials that he buys and the hours that his employee works and that he can also go back to his old job (perhaps part time).
Assume that 2 cards are drawn from a standard? 52-card deck. Find the following probabilities.
Where should Steve cut the wire so that the total area of the circle and square combined is as small as possible? What is this minimal area? What should Steve do if he wants the combined area to be as large as possible?
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