Reduce the given equations into intercept form and find their intercepts on the axes: 3y+2=0
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Solution :
****************************************
Intercepts form :
Equation of a line whose
x - intercept = a ,
y - intercept = b is
x/a + y/b = 1
*************************************
Here ,
3y + 2 = 0
=> 3y = -2
Divide each term by -2 , we get
=> 3y/(-2) = (-2)/(-2)
=> 3y/(-2) = 1
=> y/(-2/3) = 1
=> x/(0/1) + y/(-2/3) = 1
Therefore ,
x - intercept ( a ) = 0
y - intercept ( b ) = -2/3
•••••
****************************************
Intercepts form :
Equation of a line whose
x - intercept = a ,
y - intercept = b is
x/a + y/b = 1
*************************************
Here ,
3y + 2 = 0
=> 3y = -2
Divide each term by -2 , we get
=> 3y/(-2) = (-2)/(-2)
=> 3y/(-2) = 1
=> y/(-2/3) = 1
=> x/(0/1) + y/(-2/3) = 1
Therefore ,
x - intercept ( a ) = 0
y - intercept ( b ) = -2/3
•••••
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