Assume that y is directly proportional to x.Use the given x-value and y-value to find a linear model that relates y and x. $$x = 2 , y = 58$$
A) $y = 29 x$
B) $y = - 29 x$
C) $y = 58 x$
D) $y = - 58 x$
E) $y = 29$

Question

Assume that y is directly proportional to x.Use the given x-value and y-value to find a linear model that relates y and x.​ $$x = 2 , y = 58$$ ​
A) $y = 29 x$
B) $y = - 29 x$
C) $y = 58 x$
D) $y = - 58 x$
E) $y = 29$

Quizplus · Accepted Answer

Since y is directly proportional to x, the relationship can be described by $y = kx$, where k is the constant of proportionality. Given $x = 2$ and $y = 58$, we can solve for k: $58 = k \cdot 2$, which gives $k = 29$. Therefore, the linear model is $y = 29x$.

Assume That Y Is Directly Proportional to X x=2,y=58x = 2 , y = 58x=2,y=58

Assume That Y Is Directly Proportional to X $x = 2 , y = 58$