SOLUTION: Let f (x) = {{{ x^3 + 11 }}} and a = {{{ 3 }}}
Find and simplify the quotient:
{{{ (f(x)-f(a))/(x - a) }}} =
Then find the slope {{{ M[a] }}} of the line tangent to th
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-> SOLUTION: Let f (x) = {{{ x^3 + 11 }}} and a = {{{ 3 }}}
Find and simplify the quotient:
{{{ (f(x)-f(a))/(x - a) }}} =
Then find the slope {{{ M[a] }}} of the line tangent to th
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You can put this solution on YOUR website! Let f (x) = and a =
Find and simplify the quotient:
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=
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@ x = 3:
=
=
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Then find the slope of the line tangent to the graph of f at the point (a,f(a))
f'(x) = 3x^2
f'(3) = 27