Question

choose a digit from 1 to 9 for a and c such that a×c×ac=ccc , where the letters a and c stand for different digits.​

Answer 1

$\mathcal\purple{QuEsTiOn:-}$

Choose a digit from 1 to 9 for a and c such that a× c × ac = ccc , where the letters a and c stand for different digits.

$\mathcal\green{AnSwEr :-}$

777

${\boxed{\mathscr{\red{Explanation :- }}}}$

A=3, C=7

= 3×7×37

=777

• Also letter A and C are different numbers.

So,the answer is correct.

${\mathbb{\color{white}{\footnotesize{\colorbox{gold}{\colorbox{black}{★ I HOPE IT HELPS YOU :) ★}}}}}}$

Answer 2

$\bf\color{magenta}{QuestioN:}$

choose a digit from 1 to 9 for a and c such that a×c×ac=ccc , where the letters a and c stand for different digits.

$\bf\color{magenta}{AnsweR:}$

$\bf\color{lavender}{777}$

$\bf\color{magenta}{SolutioN:}$

Given:

A x C x AC=CCC

To find :

Digit

Solution:

Let's choose a number from 1 to 9 as mentioned in the question

⇢Let assume A=3 and C=7 which is between 1 to 9;

⇢Substitute the values in the given equation A x C x AC=CCC;

✰A value as 3,

✰C value as 7,

AC value as 37 and CCC value as 777,

When we substitute the values, the LHS should be equal to RHS $\bf\color{magenta}{Example}$LHS-RHS

⇢3 x 7 x 37=777;

⇢777=777

Ax CX AC-LHS

CCC=RHS

⇢777=777.

On substituting the values we got LHS = RHS

⇢777=777

⇢LHS = RHS

$\bf\color{lavender}{(◕ᴗ◕✿)}$