Mcdonald Klein
03/02/2023 · Junior High School

The graphs defined as \( g(x)=a x^{2}+q \) and \( f(x)=k^{x}-14 \) both pass through \( (-2 ; 0) \) on the \( x \)-axis. The \( y \)-intercept of \( g \) is \( (0 ;-5) \). 4.1.1 Write down the equation of the asymptote of \( f \). 4.1.2 Write down the value of \( q \). 1.3 Write down the coordinates of the other \( x \)-intercept of \( g \). 1.4 Determine the equation of \( g \). 1.5 Determine the equation of \( f \).

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1. Asymptote of \( f \): \( y = -14 \) 2. Value of \( q \): \( -5 \) 3. Other \( x \)-intercept of \( g \): \( (2, 0) \) 4. Equation of \( g \): \( g(x) = \frac{5}{4}x^2 - 5 \) 5. Equation of \( f \): \( f(x) = \left(\frac{1}{\sqrt{14}}\right)^x - 14 \)

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