Find the value of a for which point p(a/3,2)is the mid point of the line segment joining the pointsbQ(-5,4)and R(-1,0)
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Answer:
using mid-point formula,
x₃= (x₂+x₁)/2
=[(-5)+(-1)] /2
=(-6)/2
=(-3)------(1)
also,
x₃=a/3------(2)
from (1) and (2),
a/3=(-3)
a=(-3).3
∴ a=(-9)
Step-by-step explanation:
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this is step by step explanation
pq = pr
squaring both sides
pq*2 = pr*2
[a/3 -(-5)]*2 + [2-4]*2 = [a/3 -(-1)]*2 + [2-0]*2
a*2 / 9 + 25 + 10 a/3 + 4 = a*2 / 9 +1 + 2 a / 3 +4
a*2 /9 and 4 will cancel
10a / 3 + 29 = 2 a/3 +5
[10 a + 87]/3 = [2a +15]/3
1/3 will cancel
10 a +87 = 2a +15
10 a- 2a = 15-87
8a= -72
a= -72/8
a = -9
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