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1) Let an = -3an-1 + 10an-2 with initial conditions a1 = 29 and a2 = -47.
a) Write the first 5 terms of the recurrence relation.
b) Solve this recurrence relation. Show your reasoning.
c) Using the explicit formula you found in part b, evaluate a5. You must show that you are using the equation from part b.
Determine the maximum and minimum values for the following set.
Evaluate the limits of the following questions. Please show work and use a table if necessary. limx→∞ (x2/5) + 7
a. How many failed because of exactly two of the three reasons? b. How many failed because of poor attendance and not studying but not because of not turning in assignments? c. How many failed because of poor attendance and not turning in assignments..
To pay for their child's college education, the parents invested $10,000, part in a certificate of deposit paying 8.5% annual interest, the rate in a mutual fund paying 7% annual interest. The annual income from the mutual fund. How much money was..
about how many decimal digits could we store in five terabytes of memory? How does this compare to the number 10120? To do this problem it is reasonable to continue to assume that 1024 is about 1000.
Rewrite the constraint in standard form: y > -3x + 14
Have you ever walked into a Wal-Mart store to find an item out of stock? Using the concepts discussed forecasting and in this module economic order quantity, address the following questions: How does Wal-Mart ensure that its shelves are always full? ..
For the curve r(t), find an equation for the indicated plane at the given value of t. r(t) = (t2 - 10)i + (2t - 3)j + 9k; osculating plane at t = 0
Describe an approach to teaching the base-ten place-value system that incorporates the use of fractions and percentages. For example, consider how you could show your students single popsicle sticks, popsicle sticks bundled in tens, popsicle stick..
Write the statement in symbolic form (Let p: The tent is pitched. q: The bonfire is burning. #40, The bonfire is not burning, however the tent is pitched.
A particle moves according to a law of motion s = f(t) = t3 -9t2+24t, t ≥ 0. When is the particle moving in the positive direction? Find the total distance traveled during the first 6 s.
find the dimensions of the study area that will minimize the total length of the fence. how much fencing will be required?
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