Terry the cat is two-thirds of the age of tuffy.if the diffrence in their ages is 4 years
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Answered by
26
Hello Dear.
Here is the answer---
Let the age of the Terry and the Tuffy be x and y years respectively.
Now, As per as the Questions,
Age of Terry = 2/3 × Age of Tuffy.
∴ x = 2y/3 ------→ eq(i)
Also,
Tuffy's age - Terry's age = 4
⇒ y - x = 4
⇒ y - 2y/3 = 4
⇒ 3y - 2y = 4 × 3
⇒ y = 12
Now, y = 12 in eq(i),
x = 2y/3
x = 2 × 12/3
x = 2 × 4
x = 8
∴ Age of Terry is 8 years and Age of Tuffy is 12 years.
Hope it helps.
Here is the answer---
Let the age of the Terry and the Tuffy be x and y years respectively.
Now, As per as the Questions,
Age of Terry = 2/3 × Age of Tuffy.
∴ x = 2y/3 ------→ eq(i)
Also,
Tuffy's age - Terry's age = 4
⇒ y - x = 4
⇒ y - 2y/3 = 4
⇒ 3y - 2y = 4 × 3
⇒ y = 12
Now, y = 12 in eq(i),
x = 2y/3
x = 2 × 12/3
x = 2 × 4
x = 8
∴ Age of Terry is 8 years and Age of Tuffy is 12 years.
Hope it helps.
Answered by
9
Answer :
Let us consider that the age of Terry the cat and the age of Tuffy are x years and y years respectively, where y > x
By the given conditions,
x = 2/3 y
⇒ 3x = 2y ...(i)
and
y - x = 4
⇒ y = x + 4 ...(ii)
Now, putting y = x + 4 in (i), we get
3x = 2 (x + 4)
⇒ 3x = 2x + 8
⇒ 3x - 2x = 8
⇒ x = 8
So, x = 8
From (ii), we get
y = 8 + 4
⇒ y = 12
So, y = 12
Therefore, the age of Terry the cat is 8 years and the age of Tuffy is 12 years.
#MarkAsBrainliest
Let us consider that the age of Terry the cat and the age of Tuffy are x years and y years respectively, where y > x
By the given conditions,
x = 2/3 y
⇒ 3x = 2y ...(i)
and
y - x = 4
⇒ y = x + 4 ...(ii)
Now, putting y = x + 4 in (i), we get
3x = 2 (x + 4)
⇒ 3x = 2x + 8
⇒ 3x - 2x = 8
⇒ x = 8
So, x = 8
From (ii), we get
y = 8 + 4
⇒ y = 12
So, y = 12
Therefore, the age of Terry the cat is 8 years and the age of Tuffy is 12 years.
#MarkAsBrainliest
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