A function \( f ( x ) \) and interval \( [ a , b ] \) are given. Check if the Mean Value Theorem can be applied to \( f \) on \( [ a , b ] \) . If so, find all values \( c \) in \( [ a , b ] \) guaranteed by the Mean Value Theorem Note, if the Mean Value Theorem does not apply, enter DNE for the \( c \) value.
\( f ( x ) = 6 \ln x - 2 \) on \( [ 1,7 ]\)
\(c = \square \quad \) (Separate multiple answers by commas.)
\(c= \frac{6}{ln7}\approx3.0834\)
The first three terms of a sequence are given. Round to the nearest thousandth (if necessary).
\( 8,40,200 , \ldots \)
Find the \( 10 \) th term.
(1) q) Put \( S \) above any dash that represents subtraction, \( N \) above any dash that represents negative and \( O \) above any dash that represents opposite. NOTE: You only need to give one answer if more than one answer is possible for a dash.
\( - ( 2 - ( - 3 ) ) - ( - 4 + ( - 2 ) ) + 4 ( - 5 ) + ( - ( - 3 ) )\)
![A function \( f ( x ) \) and interval \( [ a , b ]...](https://static.cameramath.com/jkyx9y2yhe/863d23cc99bbebf4b129978d1edde623)
