[tex] \\ \\ \\ \\ \\ \\ \\ \\ \\ \\ [/tex] The numerator of a fraction is smaller than its denominator by 1. If the numerator is increased by 4 and the denominator is doubled the number becomes 1. Find the fraction.
2 thoughts on “<br />[tex] \\ \\ \\ \\ \\ \\ \\ \\ \\ \\ [/tex]<br />The numerator of a fraction is smaller than its denominator by 1. I”
question
The numerator of a fraction is smaller than its denominator by 1. If the numerator is
The numerator of a fraction is smaller than its denominator by 1. If the numerator isincreased by 4 and the denominator is doubled the nu
mber becomes 1. Find the fraction.
ANSWER
Let numerator be x – 1
Let numerator be x – 1Denominator be x
Let numerator be x – 1Denominator be xAccording to the Question:-
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2x
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4 \tt\implies \: x + 3 = 2x⟹x+3=2x
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4 \tt\implies \: x + 3 = 2x⟹x+3=2x\tt\implies \: 2x – x = 3⟹2x−x=3
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4 \tt\implies \: x + 3 = 2x⟹x+3=2x\tt\implies \: 2x – x = 3⟹2x−x=3\tt\implies \: x = 3⟹x=3
question
The numerator of a fraction is smaller than its denominator by 1. If the numerator is
The numerator of a fraction is smaller than its denominator by 1. If the numerator isincreased by 4 and the denominator is doubled the nu
mber becomes 1. Find the fraction.
ANSWER
Let numerator be x – 1
Let numerator be x – 1Denominator be x
Let numerator be x – 1Denominator be xAccording to the Question:-
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2x
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4 \tt\implies \: x + 3 = 2x⟹x+3=2x
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4 \tt\implies \: x + 3 = 2x⟹x+3=2x\tt\implies \: 2x – x = 3⟹2x−x=3
Let numerator be x – 1Denominator be xAccording to the Question:-\tt\implies \: \dfrac { x – 1 + 4 } { 2x } ⟹ 2xx−1+4 \tt\implies \: x + 3 = 2x⟹x+3=2x\tt\implies \: 2x – x = 3⟹2x−x=3\tt\implies \: x = 3⟹x=3
[tex]\huge\pink{\mid{\fbox{\tt{Answer࿐}}\mid}}[/tex]
∣
To Find:-
Find the fraction.
Solution:-
Here ,
[tex]\tt\implies \: \dfrac { x – 1 + 4 } { 2x } [/tex]
[tex]\tt\implies \: x + 3 = 2x[/tex]
[tex]\tt\implies \: 2x – x = 3[/tex]
[tex]\tt\implies \: x = 3[/tex]
Hence ,