1 » The distance of the point (3,5 ) from the line 2x + 3y-14 =0 measured parallel to the line x -2y =1 is
a) 7/√15
b ) 7/√13
c ) √5
d) √13 .
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Answers
Answered by
6
Hey Mate
your answer is here
first find a line which is parallel to x-2y= 1 and passing through (3,5)
so,slope = 1/2
y-5 = (1/2)x-3
x-2y+7 = 0
now find the intersection of line x-2y+7 = 0 & 2x+3y-14 = 0
so, required point is (1,4)
so,
distance = root of (3-1)^2+(4-5)^2 = 4+1 = root5
your answer is here
first find a line which is parallel to x-2y= 1 and passing through (3,5)
so,slope = 1/2
y-5 = (1/2)x-3
x-2y+7 = 0
now find the intersection of line x-2y+7 = 0 & 2x+3y-14 = 0
so, required point is (1,4)
so,
distance = root of (3-1)^2+(4-5)^2 = 4+1 = root5
Mohan04:
wlcm
Answered by
2
Hay mate here is your answer ✌❤☺
Tirst find a line which is parallel to x-2y 1 and passing through (3,5)
so,slope 1/2
y-5 -(1/2)x-3
now find the intersection of line x-2y+7=0& 2x+3y-14=0
so, required point is (1,4)
SO distance-
= root of (3-1)²+(4-5) ² = 4+1 = √5
Hope it will help you ☺❤
Tirst find a line which is parallel to x-2y 1 and passing through (3,5)
so,slope 1/2
y-5 -(1/2)x-3
now find the intersection of line x-2y+7=0& 2x+3y-14=0
so, required point is (1,4)
SO distance-
= root of (3-1)²+(4-5) ² = 4+1 = √5
Hope it will help you ☺❤
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