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4: What is the domain for the following function? Y = 4/x^2 + 1 A: (x ≠ 3)B: (x ≠ 0)C: (all real numbers) D: (x ≠ - 3)5: What is the range for the following function? 1y = ------ + 2x + 3A: {y: y Σ R, y ≠ 2}B: {y: y Σ R, y ≠ 3} C: {y: y Σ R) D: {y: y Σ R, y ≠ - 2}If you do not recognize the Σ in this equation that is because it is being used in replace of a similar looking shape, likewise though I doubt it has a big influence on the outcome of the answer. 7: Which function does not have a vertical asymptote. A: y = 5x - 1/xB: y = x/1 + x^2 C: y = 5x/1 - x^2D: y = 5x/x + x^2
In an election between two candidates, 480 votes were cast. If the winner recieved 340 more votes than the loser, how many votes did the winner recieve?
How much revenue was earned in each of the three categories of books?
Describe the data collection methods used in the research project. • What did the researchers conclude as a result of their research?
A particle starts from a point 0 with an initial velocity of 2m/s and travels along a straight line with a constant acceleration of 2m/(s*s).
An orchard contains 64 peach trees with each tree yielding an average of 53 peaches. For each 1 additional trees planted, the average yield per tree decreases by 6 peaches. How many trees should be planted to maximize the total yield of the orchar..
Given the date below find the US Net Growth rate due to births and deaths (i.e neglect) in 1985, 1995, and 2007
In the questions I have below it says a bowl has eight ping pong balls numbered 1,2,2,3,4,5,5,5. You pick a ball at random.
Find all triples (x, y, z) of real numbers having the following property: when any one of the numbers is added to the product of the other two, the result equals 2.
Find the future value of an annuity if you invest $3,050 semiannually for 4 years at 6.5% compounded semiannually.
The present value of annuity
You just found out that you have been kicked out of your apartment (through no fault of your own!) and need to find a new place to live.
Let A be an n × n matrix with eigen values 1, 2, · · · , n. Prove there are (2 n )n! Different matrix S with the property that the length of each column vector of S is 2 such that (S -1 )AS is diagonal.
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