找到你今天要练的题。

In the xy-plane, line s passes through the point \( (0,\ 0) \) and is parallel to the line represented by the equation \( y=36x+6 \). If line s also passes through the point \( (9,\ d) \), what is the value of d?

There is a linear relationship between x and y. The table shows three values of x and their corresponding values of y in terms of a constant n. What is the slope of the line that represents this relationship in the xy-plane?

Line k is defined by \( y=-\frac{22}{3}x+2. \) Line j is perpendicular to line k in the xy-plane. What is the slope of line j?

For the linear function g, \( g(4)=10 \) and \( g(x+1)-g(x)=6 \). Which equation defines g?  

There is a linear relationship between x and y. The table shows three values of x and their corresponding values of y in terms of a constant n. What is the slope of the line that represents this relationship in the xy-plane?  

Line \( p \) is defined by \( kx+7y=16. \) Line p passes through the points \( (r,\ 0) \) and \( (0,\ t) \) in the xy-plane, where \( k \), \( r \), and \( t \) are nonzero constants and \( r \) is not equal to \( t \). Which expression represents the value of \( k \)?

For the linear function \( g \), the table shows four values of \( x \) and their corresponding values of \( g\left(x\right) \). The function can be written as \( g\left(x\right)=mx+b \), where \( m \) and \( b \) are constants. What is the value of \( b \)?

In the xy-plane, lines k and j are perpendicular and intersect at the point(4, 23). Line j passes through the origin, and line k passes through the point (p, 0), where p is a constant. What is the value of p?

In the linear function f, f(0)=3 and f(5)=3. Which equation defines f?

The graph of -6x+4.4y=-660 in the xy-plane has intercepts at (a,0) and (0,b). What is the value of ab?

In the xy-plane, line r passes through the points (2,16) and (7, 17). Line s passes through the point (1, 2) and is perpendicular to line r. An equation of line s is ax+7y=c, where a and c are constants. What is the value of c?

There is a linear relationship between x and y. The table shows three values of x and their corresponding values of y in terms of a constant n. What is the slope of the line in the xy-plane that represents this relationship?