Question

3:2 the ratio of T's to E's 2. 2:3 the ratio of letters to H's 3. 2:2 the ratio of O's to letters 4. 13:3 the ratio of H's to O's 5. 2:13 the ratio of E's to H's

Answer 1

Answer:

1. $3 : 2 = H : C$

2. $2 : 3 = C : H$

3. $2 : 2 = O : T$

4. $13 : 3 = All\ Letters : H$

5. $2 : 13 = E : All\ Letters$

Step-by-step explanation:

See comment for complete question.

We have the following letters and their frequencies

$C = 2$     $H = 3$   $A = 2$   $T = 2$   $O = 2$  $E = 2$

Solving (1): 1. $3 : 2 = H : [\ ]$

From the alphabets listed above:

$H = 3$,       $C = 2$   $A = 2$   $T = 2$   $O = 2$  $E = 2$

So, the 3:2 can be H : any of the alphabets. For this solution, we use:

$3 : 2 = H : C$

Solving (2) $2 : 3 = [\ ] : H$

This is the inverse of (1) solved above.

So 2 : 3 is:

$2 : 3 = C : H$

Solving (3) $2 : 2 = O : [\ ]$

From the alphabets listed above:

$C = 2$   $A = 2$   $T = 2$   $O = 2$  $E = 2$

Any selected alphabet will represent 2 : 2

So, we have:

$2 : 2 = O : T$ or O : any of C, A and E

Solving (4):. $13 : 3 = [\ ] : H$

The total of all alphabet in the given word is: 13.

So,

$13 : 3 = All\ Letters : H$

Solving (5): $2 : 13 = E : [\ ]$

The total of all alphabet in the given word is: 13.

So,

$2 : 13 = E : All\ Letters$