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Answers
QUESTION:
Leela tells her daughter " seven years ago, I was seven times as old were you then . Also , three years from now , I shall be three times as old as you will be "
transform the given situation to form a pair of linear equations.
SOLUTION:
Let,
present age of Leela = x years
and,
present age of her daughter = y years
then,
age of Leela 7 years ago = x - 7 years
and, age of her daughter 7 years ago = y - 7 years
hence, according to the question
x - 7 = 7 ( y - 7 )
x - 7 = 7 y - 49
x - 7 - 7y + 49 = 0
x - 7 y + 42 = 0 -------------equation (1)
ALSO,
age of Leela three years later = x + 3 years
and, age of her daughter three years later = y + 3 years
again , as per question
x + 3 = 3 ( y + 3 )
x + 3 = 3 y + 9
x + 3 - 3 y - 9 = 0
x - 3 y - 6 = 0 ----------equation (2)
equation (1) and equation (2) are the required equations .
Answer:
Leeta's Age = 42
Daughter's Age = 12
Step-by-step explanation:
Let Leeta's present age be "x" and
Her daughter's age be "y".
According to the Q,
>> (x - 7) = 7(y - 7) -----(1)
>> (x + 3) = 3(y + 3) -----(2)
(1) => x - 7 = 7y - 49
>> x - 7y = -49 + 7
>> x - 7y = -42 -----(3)
(2) => x + 3 = 3y + 9
>> x - 3y = 9 - 3
>> x - 3y = 6 -----(4)
(4) - (3) =>
>> -3y + 7y = 6 + 42
>> 4y = 48
>> y = 48/4
>> y = 12
Substitute in -----(4)
>> x - 3 * 12 = 6
>> x - 36 = 6
>> x = 6 + 36
>> x = 42
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