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Find the asymptotes of the following function. 23-27 f(x) = x2+x-12 Complete the equation of each type of asymptote. If there are multiple asymptotes of a type, separate the answers with commas (,). If there is no asymptote of that type, enter "none". The vertical asymptote is at x =The horizontal asymptote is at y =Find the domain and range of the function. Domain: (00, 2) U (2, 00) Range: (00, 3) u (3,00) Domain: (00, 2) u (2, 00) Range: (00, 1) u (1, 00) Domain: (oo, 2) U (2, 00) Range: (00, 1) u (1, 00) Domain: (oo, 2) U (3, 00) Range: (00, 1) U (1,00) Find the vertical asymptote(s) of the function, if any. 3x-15 f(2) = x2+6x+8 Complete the equation of the vertical asymptote. If there are multiple vertical asymptotes, separate the answers with commas (,). For example, if there are vertical asymptotes at x = 2 and x = 3, then enter "2,3". If there are no vertical asymptotes, enter "none".Find the zeros and vertical asymptote(s) of the function. if any. $2+73+10 1%) = 238 lfthere are multiple zeros. separate the answers with commas (J. If there are no zeros. enter "none". The zeros are at a: = D Complete the equation of the vertical asymptote. If there are multiple vertical asymptotes, separate the answers with commas (,). For example, if there are vertical asymptotes at x = 2 and x = 3, then enter "2,3". If there are no vertical asymptotes, enter "none". The vertical asymptote(s) are at x =Choose the phrase that correctly completes the statement. If r(x) is a rational function in simplest form where the degree of the numerator is 1 and the degree of the denominator is 3, then O r(x) has a horizontal asymptote at y = 0 O r(x) has no horizontal asymptote O r(x) has a nonzero horizontal asymptote