Mathematics
Grade10
Easy
Question
Write the equation for the line in slope-intercept form.
![](data:image/png;base64,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)
- y= -1x+3
- y= 4x+3
- y=1/4x+3
- y= -4x+3
Hint:
equation of line in slope intercept form is y = mx + c
where c is intercept on y axis and m is slope of line
The correct answer is: y= 4x+3
From the graph, slope(m) of the line is 4 and the y-intercept(b) of the line is 3
Substitute the values of m and b in slope-intercept form.
We get, y= 4x+3
Slope of line is =