2.) A general equation for a cubic function \( g ( x ) \) is given along with the function's graph. Write a specific equation by identifying the values of the parameters from the reference points shown on the graph. \( g ( x ) = a ( \frac{1}{b} x - h)^3+ k\) .
A. \(g ( x ) = ( 1 / 2 x + 3 ) ^ { \wedge } 3 - 1 \)
B. \( g ( x ) = 2 ( x - 3 ) ^ { \wedge } 3 + 1 \)
C. \( g ( x ) = 2 ( x + 3 ) ^ { \wedge } 3 + 1 \)
D. \( g ( x ) = ( 1 / 2 x - 3 ) ^ { \wedge } 3 - 1\)
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.
\( - ( 2 - ( - 3 ) ) - ( - 4 + ( - 2 ) ) + 4 ( - 5 ) + ( - ( - 3 ) )\)
