7 1 4 4 4 2 8 Pointa LARCAOCALCI 2 2 0 1 6 ( a ) What arke yhidde a manimus prate 5 per unit 4 x ler inill Noed Help Question 1 1 0 pts Let y x 6 ( 9 x 3 5 x 2 9 x 2 ) 7 Identify which differentiation rule ( PRODUCT , QUOTIENT, CHAIN, or SUM rule ) you should apply first to compute y ' If PRODUCT rule determine the FACTORS If QUOTIENT rule determine the NUMERATOR and DENOMINATOR ( aka high and low ) If CHAIN rule determine the INSIDE and OUTSIDE If SUM rule determine the TERMS Then compute the derivative y ' ( Generated for student on 2 0 2 4 0 9 2 3 T 2 2 3 1 1 2 9 7 9 Z ) Upload Question 1 1 0 0 pts Use the chart below to choose the CORRECT statement about f ( x ) , table entervis , ( , 2 ) , ( 2 0 ) , ( 0 ) 2 7 , 2 0 ) , Teul a , x 3 , x 1 , 7 1 , 1 8 0 ) , Sign of f ( t e s x ) Site Fom Pritulin ,positive,petifive,Eepative,negative , Siph of Ytest x ) How Smonl Detintion,positive,nepreive,Secative,ponitive Also note that there are vertical asymptotes it x 2 , f ( 0 ) 0 , f ( 0 ) 0 ( that is , the first derivative evaluated at rero is zero ) , and f ' ( 0 ) 0 ( that is , the second derivative of f ( x ) evaluated at rero is serpative ) A f ( x ) has a relative maximum at x 0 and a point of inflection at x 0 B f ( x ) has points of inflection at x 2 and 2 and a relativetnaximum at x 0 C f ( x ) has points of inflection at x 2 and 2 and a relative minimum at x 0 D f ( x ) is concave upward on ( , 2 ) ( 2 , ) concave downward on ( 2 , 2 ) increasing on ( , 0 ) decreasing on ( 0 , ) has a relative maximum at x 0 and has points of inflection at x 2 and 2 E f ( x ) is concave upward on ( , 2 ) ( 2 , ) concave downward on ( 2 , 2 ) increasing on ( , 2 ) ( 2 , 0 ) decreasing on ( 0 , 2 ) ( 2 , ) has a relative maximum at x 0 , and has NO points of inflection Show all images Show all images Show all images done loading

Question

7   1 4   4 4   2 8 Pointa   LARCAOCALCI 2   2 0 1 6   ( a ) What arke yhidde a manimus prate  5   per unit 4 x   ler inill Noed Help  Question 1 1 0 pts Let y     x 6 ( 9 x 3 5 x 2 9 x   2 ) 7   Identify which differentiation rule ( PRODUCT , QUOTIENT, CHAIN, or SUM rule ) you should apply first to compute y  '   If PRODUCT rule  determine the FACTORS If QUOTIENT rule  determine the NUMERATOR and DENOMINATOR ( aka   high   and   low   ) If CHAIN rule  determine the INSIDE and OUTSIDE If SUM rule  determine the TERMS Then compute the derivative y  '   ( Generated for student on 2 0 2 4   0 9   2 3 T 2 2   3 1   1 2   9 7 9 Z ) Upload Question 1 1 0 0 pts Use the chart below to choose the CORRECT statement about f ( x ) ,    table       entervis , (   ,   2 ) , (   2   0 ) , ( 0 ) 2 7 ,   2 0 )   ,   Teul   a , x     3 , x     1 , 7   1 , 1 8 0 )   ,   Sign of f ( t e s x ) Site Fom Pritulin ,positive,petifive,Eepative,negative   ,   Siph of   Ytest x ) How Smonl Detintion,positive,nepreive,Secative,ponitive         Also note that there are vertical asymptotes it x     2 , f ( 0 )   0 , f ( 0 )   0 ( that is , the first derivative evaluated at rero is zero ) , and f  ' ( 0 ) 0 ( that is , the second derivative of f ( x ) evaluated at rero is serpative )   A   f ( x ) has a relative maximum at x   0 and a point of inflection at x   0   B   f ( x ) has points of inflection at x       2 and 2 and a relativetnaximum at x   0   C   f ( x ) has points of inflection at x     2 and 2 and a relative minimum at x   0   D   f ( x ) is concave upward on (   ,   2 ) ( 2 , )   concave downward on (   2 , 2 )   increasing on (   , 0 )   decreasing on ( 0 , )   has a relative maximum at x   0   and has points of inflection at x     2 and 2 E   f ( x ) is concave upward on (   ,   2 ) ( 2 , )   concave downward on (   2 , 2 )   increasing on (   ,   2 ) (   2 , 0 )   decreasing on ( 0 , 2 ) ( 2 , )   has a relative maximum at x   0 , and has NO points of inflection Show all images Show all images Show all images done loading

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[ 7 . 1 4 / 4 4 . 2 8 Pointa ] LARCAOCALCI 2 . 2 0 1 6 . ( a ) What

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1 Understanding Responsive Design Principles

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