Five years ago, Nuri was thrice as old as Sonu. Ten years later, Nuri will be twice as old as Sonu. How old are Nuri and Sonu?

Finding the Present Ages of Nuri and Sonu Video Explanation Question Five years ago, Nuri was three times as old as Sonu. Ten years later, Nuri will be twice as old as Sonu. Find their present ages. Solution Step 1: Let the Variables Let present age of Nuri = \(x\) years Let present age of […]

Five years ago, Nuri was thrice as old as Sonu. Ten years later, Nuri will be twice as old as Sonu. How old are Nuri and Sonu? Read More »

Ten years later, A will be twice as old as B and five years ago, A was three times as old as B. What are the present ages of A and B ?

Finding the Present Ages of A and B Video Explanation Question Ten years later, A will be twice as old as B. Five years ago, A was three times as old as B. Find their present ages. Solution Step 1: Let the Variables Let present age of A = \(x\) years Let present age of

Ten years later, A will be twice as old as B and five years ago, A was three times as old as B. What are the present ages of A and B ? Read More »

A father is three times as old as his son. After twelve years, his age will be twice as that of his son then. Find their present ages.

Father and Son Age Problem Video Explanation Question A father is three times as old as his son. After 12 years, his age will be twice that of his son. Find their present ages using linear equations in two variables. Solution Step 1: Let the Variables Let father’s present age = \(x\) years Let son’s

A father is three times as old as his son. After twelve years, his age will be twice as that of his son then. Find their present ages. Read More »

Solve a fraction word problem involving multiplication and change in numerator and denominator using linear equations with step-by-step algebraic solution perfect for exams.

Solving a Fraction Word Problem Video Explanation Question If the numerator of a fraction is multiplied by 3 and the denominator is reduced by 4, the fraction becomes \( \frac{3}{2} \). If the numerator is increased by 5 and the denominator is doubled, the fraction becomes \( \frac{2}{3} \). Find the fraction. Solution Step 1:

Solve a fraction word problem involving multiplication and change in numerator and denominator using linear equations with step-by-step algebraic solution perfect for exams. Read More »

If the numerator of a fraction is multiplied by 2 and the denominator is reduced by 5 the fraction becomes 6/5 . And, if the denominator is doubled and the numerator is increased by 8 , the fraction becomes 2/5 . Find the fraction.

Finding the Required Fraction Video Explanation Question If the numerator of a fraction is multiplied by 2 and the denominator is reduced by 5, the fraction becomes \( \frac{6}{5} \). If the denominator is doubled and the numerator is increased by 8, the fraction becomes \( \frac{2}{5} \). Find the fraction. Solution Step 1: Let

If the numerator of a fraction is multiplied by 2 and the denominator is reduced by 5 the fraction becomes 6/5 . And, if the denominator is doubled and the numerator is increased by 8 , the fraction becomes 2/5 . Find the fraction. Read More »

The sum of the numerator and denominator of a fraction is 4 more than twice the numerator. If the numerator and denominator are increased by 3 they are in the ratio 2:3 . Determine the fraction.

Finding the Required Fraction Video Explanation Question The sum of the numerator and denominator of a fraction is 4 more than twice the numerator. If the numerator and denominator are increased by 3, they are in the ratio 2 : 3. Find the fraction. Solution Step 1: Let the Variables Let the numerator = \(x\)

The sum of the numerator and denominator of a fraction is 4 more than twice the numerator. If the numerator and denominator are increased by 3 they are in the ratio 2:3 . Determine the fraction. Read More »

A fraction becomes 1/3 when 2 is subtracted from the numerator and it becomes 1/2 when 1 is subtracted from the denominator. Find the fraction.

Finding the Required Fraction Video Explanation Question A fraction becomes \( \frac{1}{3} \) when 2 is subtracted from the numerator. It becomes \( \frac{1}{2} \) when 1 is subtracted from the denominator. Find the fraction. Solution Step 1: Let the Variables Let the numerator = \(x\) Let the denominator = \(y\) Step 2: Form the

A fraction becomes 1/3 when 2 is subtracted from the numerator and it becomes 1/2 when 1 is subtracted from the denominator. Find the fraction. Read More »

If 2 is added to the numerator of a fraction, it reduces to 1/2 and if 1 is subtracted from the denominator, it reduces to 1/3. Find the fraction.

Finding the Required Fraction Video Explanation Question If 2 is added to the numerator of a fraction, it becomes \( \frac{1}{2} \). If 1 is subtracted from the denominator, it becomes \( \frac{1}{3} \). Find the fraction. Solution Step 1: Let the Variables Let the numerator = \(x\) Let the denominator = \(y\) Step 2:

If 2 is added to the numerator of a fraction, it reduces to 1/2 and if 1 is subtracted from the denominator, it reduces to 1/3. Find the fraction. Read More »

The sum of a numerator and denominator of a fraction is 18 .If the denominator is increased by 2 , the fraction reduces to 1/3. Find the fraction.

Finding the Required Fraction Video Explanation Question The sum of the numerator and denominator of a fraction is 18. If the denominator is increased by 2, the fraction reduces to \( \frac{1}{3} \). Find the fraction. Solution Step 1: Let the Variables Let the numerator = \(x\) Let the denominator = \(y\) Step 2: Form

The sum of a numerator and denominator of a fraction is 18 .If the denominator is increased by 2 , the fraction reduces to 1/3. Find the fraction. Read More »

When 3 is added to the denominator and 2 is subtracted from the numerator a fraction becomes 1/4. And, when 6 is added to numerator and the denominator is multiplied by 3, it becomes 2/3 . Find the fraction.

Finding the Required Fraction Video Explanation Question When 3 is added to the denominator and 2 is subtracted from the numerator, the fraction becomes \( \frac{1}{4} \). When 6 is added to the numerator and the denominator is multiplied by 3, it becomes \( \frac{2}{3} \). Find the fraction. Solution Step 1: Let the Variables

When 3 is added to the denominator and 2 is subtracted from the numerator a fraction becomes 1/4. And, when 6 is added to numerator and the denominator is multiplied by 3, it becomes 2/3 . Find the fraction. Read More »