Question

If anyone can help me to solve this.​

Answer 1

`\huge\mathbb{ \underline{SOLUTION :}}`

`\leadsto` Using the slope-intercept form:

▪
`\bold{y = mx + b}`

▪
`\bold{y = mx + 5}`

Finally, we are going to use any point of the line. In this case, I am going to take the point (2, 1). Substituting,

`\sf \longrightarrow{1 =m*2+5}`

`\sf \longrightarrow{1 - 5 = 2m}`

`\sf \longrightarrow{ m= - (4)/(2) = - 4 }`

`\huge \mathbb{ \underline{ANSWER:}}`

The equation of the line is:

`\large\boxed{\sf y = 2x + 5}` ✓

Answer 2

`\large \boxed{ \tt{y = - 2x + 5}}`

Explanation:

From the y-intercept og
`[0,5]`, travel five unit south over two unit east. Doing so will get yoy to the endpoint of
`[1,3]`, which tells you that the rate of change is
`- 2`, Therefore, your equation, in Solpe Intercept Form , is
`y = - 2x + 5`

`\\`

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