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Home Question Bank Math Pre Calculus Archive 2024 November 04

Pre-calculus Questions from Nov 04,2024

Browse the Pre-calculus Q&A Archive for Nov 04,2024, featuring a collection of homework questions and answers from this day. Find detailed solutions to enhance your understanding.

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a. Tegn grafen til og analuser grafen. 09. Entre os números abaixo, qual é o o maior? a) b) c) d) e) 2- Find the Polar equation for the following curves: (i) (ii) (iii) (iv) Use transformations to graph the following function. Determine the domain, range, horizontal asymptote, and -intercept of the function. Which transformation is needed to graph the function ? Choose the correct answer below. A. The graph of should be shifted vertically down by 2 units. C. The graph of should be shifted horizontally left by 2 units. D. The graph of should be shifted horizontally right by 2 units. Select the correct answer. Select the vertical asymptote(s) of the function A. B. C. D. Which statement is true about the asymptotes of a rational function if the degree of the polynomial function in the numerator is 1 and the degree of the polynomial function in the denominator is 2 ? A. It has two horizontal asymptotes. B. It has only one vertical asymptote. c. It has only one horizontal asymptote. D. It has no vertical asymptote. The average cost to manufacture items is modeled as , where is expressed in dollars. Which statement about function is true? A. The vertical asymptote lies at . B. The horizontal asymptote lies at . C. The vertical asymptote lies at . D. The horizontal asymptote lies at . E. The average cost of manufacturing very large items is almost . Which function is approximately equivalent to the function given above? A. B. C. D. Which statement about the asymptotes is true with respect to the graph of this function? A. The horizontal asymptotes lies at and . B. The vertical asymptotes are and . C. The graph crosses the horizontal asymptote. D. The graph has two vertical asymptotes and one horizontal asymptote. 1- Transtorg the equarion to the Polar form and the equation to Cartesian form.
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