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Let (e1, e2) be the standard basis for R^2. Form a new basis by selecting a postive angle theta and rotating e1 and e2 counterclockwise through the angle theta. Find the explicit form of the new bas
Brian wishes to buy an annuity that will provide annual payments of $1000 at time t = 2 with payments decreasing by 8% every year. The last payment is at time t = 30. Find the price of this annuity
State and prove a version of the crossbar theorem for asymptotic triangles.
Prepare a production cost report for the month of October. Prepare the journal entries to recognize the transfer of the units completed and transferred to Finished goods in October.
A Piston-Cylinder device haves 1.303 kg of nitrogen gas at 120 kPa and 27 C. The gas is now compressed slowly in a polytropic process during which PV^(1.27)=constant. The process ends when the volum
Find out if there is an inverse of 12 modulo 7. If there is an inverse, find it. Find out if the congruence 12x congruent to 8(mod 7) has a solution for x and if so, find a solution
Let ABC be a right triangle with right angle at C. A square S has AB as one side and lies completely outside of triangle ABC. Show that the (extended) bisector of angle C cuts the square into two pi
Make your own polynomial with degree greater than 2, Determine the zeros of the function. could someone walk me through on how to do this? I don't get what " find the zeros " means
Two teams have two different observation plans for a fast-food restaurant.
Prove the following combinatorial relation: C(2n+2, n+1) = C(2n, n+1) + 2*C(2n, n) + C(2n, n-1). The proof must show proof of equality by left hand side and right hand side.
In Las Vegas, there is simple game in which you put down $250 and are given exactly four cards from 52-card deck, one card at time. If you get the 2, 3, 4 and 5 card, in that order, you win $7,000 (
If Sally divides N by 225 and writes the final result in division algorithm as N=225*P+1003 with the quotient P and remainder 1003. however the correct quotient and remainder is written as N=225
The following wffs are instances of axioms that are used in the propositional calculus. Implication introduction: P implies (Q implies P)
If a set is closed under addition with the number 2 included,what other numbers should be included in the set and why?
A 200 lb block of uranium is decaying in lead exponentially by the equation Q(t)=Q0 e kt. if 100 pounds of uranium is remaining after 4 years, after how many years will there be 25 lbs of uranimum
Draw finite state automata with starting and transistion describes that takes in the characters {x, y, z}. Its output strings should be Ts and Fs.
Determine the position of the body as well as the amplitude, frequency, period of oscillation, and time of lag motion.
Write down an Assembly language program in MARS simulator to get an array of 10 integers, where multiple occurrences of elements are allowed. Then, do the following:
Determine the Green's function for Laplace's equation on infinite wedge
Determine the Green's function for Laplace's equation on quarter plane U = R+ x R+. Use your Green's function to solve Laplace's equation
"A linear programming approach should ONLY be employed when management is sure that they can model ALL the general constraints of the model as linear functions."
Of the total of three red, five green, and two black balls, if five balls are to be chose, determine the probability of choosing
Use generating functions to find the number of ways to distribute r jelly beans among eight children if
John and Mary both have birthdays today. In three years, John will be 4 times as old as Mary was when John was 2 years older than Mary is today. If Mary is teenager now (13-19), how old is John now?
There is an office building with 91 stories. The building has the staircase which averages 22 steps for each story. How many steps would you climb to get to 91st story? Once you get there, you're 12