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Use a table of values to estimate
lim ((1+p^9)/(1+p^15))
x→-1
Include in your table all of the values of p that you use and the results, but feel free to use a calculator for the arithmetic.
Explain how you decide whether it is easier to solve a system by substitution or the elimination method. Response should be detailed and include an example
Different lab results for two sediment waters shows that sediment A has 5.6 mg H2S /L and sediment B has 7.9 mg SO42- /L.
A gift shop had a 42.5 % maintained markup. The shop did not incur any alterations or workroom costs and there were no cash discounts. Net sales were $420,000. What was the gross margin percent?
Ann, a resident of Boston pays Boston an annual tax of $50 plus 2.3% of her annual income. If ann paid $1,499 in tax, what was Ann's income?
The measurement of the side of a square is found to be 12 cm with a possible error of 0.05 cm. Use differentials to estimate the propagated error ΔA in computing the area of the square.
Evaluate the integral log3(x)/(2x). Evaluate the integral sinh^6(x)*cosh(x) dx. Evaluate the integral x^2 * sin(2x) dx. Evaluate the indefinete integral sin^5(x) dx
Let B={v1,...,vn} be a basis of a subspace V of Rnx1. Let x be the nonzero vector x=a1v1+...+anvn for scalars ai. Let C={x, v2,...,vn}.
Find all values of: tan^(-1) * (1 + i). The format for the final answer should be similar to this one:
Determine the survival function and force of mortality of this distribution and determine the actuarial present value of a payment of 1, 000 at the moment of death of (x) providing that (y) is still alive , using δ = .04.
Billy likes to go cycling, his bike has wheels of diameter 85cm he has invented a counter for his bike which counts the number of revolutions the wheels make.
Find the roots of the auxiliary equation (listed in increasing order, if applicable) and the solution given that the constants of integration are equal to one.
A company establishes an account for upgrading office equipment with monthly payments of $2,000 into an account paying 8.7% compounded monthly.
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