Mathematics
Grade10
Easy
Question
Find the equation of the line that matches the graph.
![](data:image/png;base64,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)
- y = 2x
- y = 1/4 x + 2
- y = 1x + 4
- y = -2x
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 = 1/4 x + 2
From the graph, the y-intercept is 2.
step1 : taking ( 4 , 3 ) and ( -4 , 1 ) points
slope of the line is (m) = ![fraction numerator y subscript 2 minus y subscript 1 over denominator x subscript 2 minus x subscript 1 end fraction](https://lh6.googleusercontent.com/zoZYGwvtcRPXzdDslSiw4bsxB9FJyMXijqUj4GR-OGQwnJzxCkOTw6vk6xCvnbCV_HYV7h0FJjHXCmZiq2MKJ3Af92ZUwCB5wtbp8gCe7Oh2bgc4j5LtsU0UEHB0sGd5JNXnln6SeTL5n_U8CA_bSNkSEkizlTS-TUNubdDpG5hWwMZ2QzANTm9WvA)
= ![fraction numerator 3 minus space 1 space over denominator 4 space minus space left parenthesis negative 4 right parenthesis space end fraction space equals space 1 fourth](data:image/png;base64,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)
Substitute the values of m and b in slope-intercept form. y = mx + c
![y equals 1 fourth x plus 2](data:image/png;base64,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)
Slope of line is =