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Broblend 61) - Price- demand lumetoo) ( arushos 63 ( b) (e) Break- even analyses. use the revenue lunchon foul problem 61 m this exercise & the gives cost lunching 12 ( X ) = 2,050 - 60x R ( X ) = XP (* ) = X (2,000 - 60* ) where p(x) is the whole sale price in dollar at which X thousand computers can be sold, and REF) is in thousands of dollar. Both lunchous have domain IE x 625. (B Rindavalue x that will produce the Maximum revenue what is the martinwind revenue to the nearest thousand Lollors ? () what is the wholesale price per computer (to the nearest dollar) that produces the maximum revenue. 2. 4 Find the following A Degree of the polynomial () All tatercy mbercept, () the of insurdept. Question 4 (x ) = ( * -2 ) ( x + 3 ) ( x - 5 ) For each rational tinction : 7 - Fund intercepts for the graph - Determine the domain - Food any vertical or horizontal asymptotes for the graythe - sketch any asymptotes as dashed lines . Then sketch a graph of YET (F) JOY - 10 = * =10 and - 10 SYS 10 - Graph yzf ( in a standard viewing window using a graphing 24 calculator. X - 4