1) a+10 when a = 6
2) b-3 when b = 120
3) 2i + 2v when i = 3 and v = 2
4) 24/k - 3 when k = 8
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If x=3k+2 and y=2k−1 is a solution equation 4x−3y+1=0, find the value of k
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It is given that 4x−3y+1=0
Now by substituting the value of x and y in the equation
4(3k+2)−3(2k−1)+1=0
On further calculation
12k+8−6k+3+1=0
6k+12=0
So we get
6k=−12
By division
k=−2
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Answer:
1) 6 +10=16
2) 120-3 =118
3) 2×3+2×2 =10
4) 24÷8-3 = 0
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