Question

The sum of two numbers is 7. If one of the numbers is 11 7 find the other​

Answer 1

Question:

The sum of two numbers is 7. If one of the numbers is $\large\frac{11}{7}$. Find the other.

Given:

• Sum of two numbers= 7
• One of the number is= $\large\frac{11}{7}$

To Find:

• The other Number.

Solution:

Let the other Number be $\sf{x}$ Then,

$\rightarrow\mathsf{x+\large\frac{11}{7}=7}$

$\rightarrow\mathsf{x=7-\large\frac{11}{7}}$

$\rightarrow\mathsf{x=\large\frac{49}{7}-\large\frac{11}{7}}$

$\rightarrow\mathsf{x=\large\frac{49-11}{7}}$

$\rightarrow\mathsf{x=\large\frac{38}{7}}$

Therefore, the value of other number is $\sf\large\frac{38}{7}$ .

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Answer 2

Answer:

$Question:</p><p></p><p>The sum of two numbers is 7. If one of the numbers is \large\frac{11}{7}711 . Find the other.</p><p></p><p>Given:</p><p></p><p>Sum of two numbers= 7</p><p></p><p>One of the number is= \large\frac{11}{7}711</p><p></p><p>To Find:</p><p></p><p>The other Number.</p><p></p><p>Solution:</p><p></p><p>Let the other Number be \sf{x}x Then,</p><p></p><p>\rightarrow\mathsf{x+\large\frac{11}{7}=7}→x+711=7</p><p></p><p>\rightarrow\mathsf{x=7-\large\frac{11}{7}}→x=7−711</p><p></p><p>\rightarrow\mathsf{x=\large\frac{49}{7}-\large\frac{11}{7}}→x=749−711</p><p></p><p>\rightarrow\mathsf{x=\large\frac{49-11}{7}}→x=749−11</p><p></p><p>\rightarrow\mathsf{x=\large\frac{38}{7}}→x=738</p><p></p><p>Therefore, the value of other number is \sf\large\frac{38}{7}738 .</p><p></p><p>$