4. Algebraically find the y intercept of Rk), if there is one. Show your work. (x), if there is one. Show your work. Answer for 4. Algebraically find the vertical, horizontal and/or oblique asymptotes for R(x). Show If there are no asymptotes of a particula answer space blank. 5. all work. r type, write "none" in the answer space. Do not leave the Vertical Asymptotes Horizontal Asymptotes Oblique Asymptotes Answer for 5. Graph R(x) using the information obtained from steps 1-5 along with your graphing utility. Label any x and/or y intercepts. Draw and label any asymptotes and/or holes in the graph. 6. x2 3x 10 10 R(x) = x2-8x+15 2 10

Q: ve [No.5] -2 2 зах 9x²-6x+5

A: On solving this we will get

Q: 134x 20x²= 25x + x−1 - - (x-1)^3 3

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Q: Solve intergral, thank you

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Q: Explain why possible solutions for radical equations must be checked.

A: The explanation of why is it important to check the solution of radical solutions:

Q: Find two integers that make the equation y^2 = 225 true.

A: Our Aim is to find two integers that make the equation y2=225-(i) true.

Q: (10x-19) (3r + 2) (5x-3)

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A:

Q: Solve the equation : y^4+4y^2-5=0 answer should be -2+i but I need an explanation

A:

Q: x^2 + 4 = 16x What type of roots does the equation have ?

A:

Q: of equation

A:

Q: SOLVE PLEASE x² + 2x - 1 x³ + x² − 2x 3 dx

A: Given data

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A: Given: -20x2+28x+36=0 To find: Positive and negative root using secant method.

Q: State the following for the given equation in space below: a) Vertex b) a value c) direction of…

A: Since you are asking multiple questions. We are answering only the first three subparts for you as…

Q: Show that the equation x1000+1000x−1=0 has a root.

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Limits

When it comes to calculus, limits are considered to be a very important topic of discussion. The main importance of limit lies in expressing the value of a function as it gets closer to a certain value. Also, limits can help you to understand other topics, such as continuity and differentiability better. In a broader sense, every calculus notion is a limit. Other branches of calculus have also been derived from limits.