Determaine whether each equation represents a direct variation if it does find the constant variation 2y=5x+1
Solve 2y=5x+1 for y, so that you can tell more quickly whether or not this is an example of direct variation. Divide both sides of this equation by 2. Your result?
\[2y \div 2\]
?
I'm sorry if I'm wrong i'm pretty bad at math
\[\frac{ 2y }{ 2 }=\frac{ 5x }{ 2 }+\frac{ 1 }{ 2 }=?\]
2y/2=1
i keep on getting 2/5
for the second 5/2
Note: (2y)/2 is not 1; it is y. 2y -- = y 2 So you have y=(5/2)x + (1/2). Example of DIRECT PROPORTION: y=8x Example of first order function that is NOT direct proportion: y = mx + b, or y=6x - 7. So, is the given function an example of direct proportion, or NOT an example?
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sorry i went offline
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