The equation x + 2y = 3
represents the side BC of
AABC;where co-ordinates of
Aare (1,2). If the x-coordinate
of the orthocenter of AABC İS
3 the y-coordinates of the
orthocenter is:
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Given : The equation x + 2y = 3 represents the side BC of ΔABC . co-ordinates of A are (1,2) . x-coordinate of the orthocenter of ΔABC İs 3
To Find : y-coordinates of the orthocenter
Solution:
BC x + 2y = 3
=> 2y = -x + 3
=> y = -x/2 + 3/2
Slope of BC = -1/2
Altitude Slope : -1/(-1/2) = 2
Passes through A ( 1 , 2)
y - 2 = 2 ( x - 1)
=> y - 2 = 2x - 2
=> y = 2x
x-coordinate of the orthocenter is 3
=> y = 2 (3)
=> y = 6
y-coordinates of the orthocenter is 6
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