x = lucky
y = lovely
x-5 = 3(y-5)
x+10 = 2(y +10)
x=3y-10
3y-10+10=2y + 20
y=20
x=50
2007-03-14 19:11:38
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answer #1
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answered by blighmaster 3
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Let the age of Lucky be 'a' and age of Lovely be 'b'
5 years ago Lucky was (a – 5)
5 years ago Lucky was (b – 5)
From first statement (a – 5) = 3 (b – 5)
or a – 5 = 3b – 15
or a = 3b – 10 or a – 3b = – 10 -----eq.1
10 years later Lucky was (a + 10)
10 years ago Lucky was (b + 10)
From second statement (a + 10) = 2 (b + 10)
or a + 10 = 2b + 20
or a – 2b = 10 ------- eq. 2
Subtracting eq. 2 from eq. 1
– b = – 20
or b = 20 putting value in eq. 2
a – 40 = 10
or a = 50
Answer Lucky = 50 years and Lovely = 20 years
2007-03-15 04:15:28
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answer #2
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answered by Pranil 7
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let x be lucky's age and y be lovely's age presently.
so five years ago,
x - 5 = 3 (y -5)
x - 5 = 3y -15
x = 3y - 10
ten years later,
x + 10 = 2 ( y + 10)
x + 10 = 2y + 20
x = 2y + 10
since you see that x = 3y - 10 and x = 2y + 10, then,
3y - 10 = 2y + 10
3y = 2y + 20
y = 20
sub this value into x = 2y + 10
x = 2 (20) + 10
x = 50
so, Lucky is 50 and Lovely is 20 rite now....
2007-03-14 19:43:02
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answer #3
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answered by Anonymous
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let U = lucky's age 5 years ago and L = Lovely's age 5 years ago
Then
U = 3L
and
U + 10 = 2 * (L + 10)
To solve, we substitue
3L + 10 = 2L + 20
L = 10
U = 30
That was 5 years ago. Now (5 years in the future be careful!) L = 15 and U = 35.
Double check.
5 Years ago
30 is 3 times 10
10 Years later (5 years from now)
40 is 2 times 20.
Solved.
2007-03-14 19:11:45
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answer #4
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answered by Boozer 4
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Lucky And Lovely
2016-12-12 09:52:17
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answer #5
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answered by vaibahv 4
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Lucky=x (years old now)
Lovely=y (years old now)
x-5=3(y-5); x-3y=-10 x-3y=-10
x+5=2(y+5); x-2y=5 /*(-1) -x+2y=-5
-y=-15=>y=15
x=35
2007-03-14 19:12:29
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answer #6
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answered by djin 2
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let
lucky's present age=x
lovely's present age=y
x-5=3*(y-5)
3y-x=10 eq1
x+10=2*(y+10)
x-2y=10 eq2
solving eq1&eq2
x=50 & y= 20
now lucky is 50 years old & lovely is 20 years old
2007-03-15 06:50:00
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answer #7
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answered by Anonymous
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l 35
lo 15
2007-03-14 19:16:16
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answer #8
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answered by Anonymous
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