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The function \( f \)  is defined by \( f\left(x\right)=6x-\frac{1}{8} \) .What is the y-intercept of the graph of \( y=f\left(x\right) \)  in the xy-plane?

The graph of the linear function \( f \)  is shown, where \( y=f(x) \) . Which equation defines \( f \) ?

In the xy-plane, line s is parallel to line t. Line s is defined by \( y+16=7x \) . What is the slope of line t?

\( f\left(x\right)=7x+b \) 
For the linear function \( f \), b is a constant and \( f(8)=56 \) . What is the value of b?

Line s in the xy-plane is defined by \( 6x+2y=0 \) . Line t is perpendicular to line s and passes through the points \( (7,\ 0) \)  and \( (k,\ \frac{4}{3}) \) . What is the value of k?

The table shows two values of x and their corresponding values of h(x) for the linear function h. Which equation defines h?

For the linear function f, \( f\left(2\right)=3 \)and \( f\left(6\right)=5 \). Which equation defines f?

Line r is defined by the equation 6x-5y=9. Line s is parallel to line r in the xy-plane. What is the slope of line s?

The function \( f \)is defined by \( f\left(x\right)=\frac{4}{11}x \). What is the slope of the graph of \( y=f\left(x\right) \) in the xy-plane?

For the linear function \( g \), the table shows three values of \( x \) and their corresponding values of \( g(x) \). Function \( g \) is defined by \( g(x)=ax+b \), where \( a \) and \( b \) are constants. What is the value of \( a+b? \) 

The table shows four values of \( x \) and their corresponding values of \( y \). The linear relationship between \( x \) and \( y \) can be represented by the equation \( 2x+By=C \), where \( B \) and \( C \) are constants. What is the value of C?

For the linear function \( g \), the graph of \( y=g(x) \) in the xy-plane has a slope of 5 and passes through the point (2, 37). Which equation defines \( g \)?