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A: Please see the below picture for detailed solution.
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A: From the given graph
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A: We will state whether the statement is true or false.
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A: To prove the given identity.
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A: The graph of the function fx is
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A: final value theorem
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A: We can graph the function asked using the given data.
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A: Topic = Functions
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A: This question can be solved by replacing x by 6 in the expression x2-10x.
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Q: please
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A: A rational function is continuous at all the points wherever it is defined.
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A: We can answer the question in the below steps.
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A: Topic - graph of a function
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A: This question can be solved using the concept of compounding.
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A: Equation of line L ......x+2y-5=0 For detail...go through the solution
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A:
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- 9. Given that limx→3 f(x) = 2 and limx→3 g(x) = −5 compute the following limits:(a) limx→32f(x) = (b) limx→3f(x) − 4g(x) = (c) limx→3g(x) + 3−2 + 3f(x) =Let f(x, y) = xy /(x 2 + y2). Show that f(x, y) approaches zero along the x- and y-axes. Then prove that lim f(x, y) does not exist by (x,y) (0,0)showing that the limit along the line y =xis nonzero.Prove that the limit of xy[(x^2 - y^2)/(x^2 + y^2)] is zero as (x, y) goes to (0,0)
- Evaluate the limit: lim y-> 0 (1-cos 2y)/ (1- cos 4y)Compute the limit (x,y)→(0,0) of 8xy / 2x^2+ 4y^2 along the following paths. (a) Along the y-axis. (b) Along the line y=3x. (c) What can you conclude about the limit?Find the limit: lim f(x) as x approaches 0 of Kx2 - tan2 (mx)cos(mx)/x2 (m not =0)