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Please provide an answer to the following questions below that contains 250 to 300 words each.
1.By looking at two linear equations, how can you tell that the corresponding lines are parallel, the same graph, or intersecting lines? How many solutions does each possibility have and why is that? Show examples for each possible situation.
2.Is there a difference between solving a system of equations by the algebraic method and the graphical method? Why? What are the advantages and disadvantages of each?
3.Write 250-300 words comparing and contrasting all methods of solving systems of linear equations with two variables. Explain which method you prefer and why. Support your answer by appropriate examples.
Exhibit that ordered pair which constitutes the vertex. Exhibit the y intercept. How many zeros does this expression have?
The code MUST only use Gauss-Seidel iteration to run the iterations (no RK2 or other methods). The code may not use any built in Matlab functions or solvers or matrices to store answers. It needs to tell how much CPU time was used (incorporate tic..
Consider the demand for computers. For each of the following, state the effect on demand: Consider the supply of computers. For each of the following, state the effect on supply:
A baseball team has home games on wednesday and saturday. the two games together earn $5180.00 for the team. wednesdays game generates $120.00 less than saturday's game. how much money was taken in at each game?
Solve equation and provide a explanation for your answer.
Of the $50,000 that Natasha pocketed on her last real estate deal, $20,000 went to charity. She invested part of the remainder in Dreyfus New Leaders Fund with an annual yield of 16% and the rest in Templeton Growth Fund with an annual yield of 25..
in the equation for a regression line the slope is theselect onea. z score of the amount that y is predicted to
Grandy Company has 5,000 obsolete desk lamps that are carried in inventory at manufacturing costs of $50,000. If the lamps are reworked for $20,000, they could be sold for $35,000.
Solve using the substitution methody = 5 - 4x5x + y = 11The solution is__.
Let T ∈ L(P3(C)) be the operator T : f(x) → f(x - 1) + x^3f'''(x)/3. can someone help me with step by step process in finding jordan basis and jordan normal form for T.
.What is the effect on the optimal solution if the profit per yard of denim is increased for 2.25 to 3.00? What is the effect if the profit per yard of corduroy is increased from 3.10 to 4.00?
Do exponential functions only model phenomena that grow, or can they also model phenomena that decay? Explain what is different in the form of the function in each case.
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