Question

24 Bananas can distribute Ishubham and Anil in the ratio 3:5 then
how many banana did shubohom get?
​

Answer 1

Answer:

HEY!!

Step-by-step explanation:

→→Let the no. of banana Shubohom have be = 3x

→→Let the no. of baanas Anil have be = 5x

ATQ;

=>> 3X + 5X = 24 (TOTAL NUMBER OF Bananas)

=>> 8X = 24

=>> X = 3

★No of bananas Shubohom got = 3x

= 3 × 3

= 9

HOPE THIS GOONA! HELP YOU✥

Answer 2

Answer:

9 bananas

Step-by-step explanation:

As per the given information in the provided question, we have :

• Total number of bananas = 24
• 24 Bananas are distributed between Shubham and Anil in the ratio 3:5.

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We are asked to find the number of bananas Shubham got.

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Let the number of bananas Shubham and Anil got be 3x and 5x respectively. Here, x is constant natural number.

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• Number of bananas Shubham got = 3x

According to the question, total number of bananas is 24 which has been distributed between Shubham and Anil. So,

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⇒ Total number of bananas = Number of bananas Shubham got + Number of bananas Anil got

⇒ 24 = 3x + 5x

⇒ 24 = 8x

⇒ $\sf{ \cancel{\dfrac{24}{8} }}$ = x

⇒ 3 = x

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Now, as we know that Shubham got 3x bananas. Substituting the value of x to find the number of bananas Shubham got.

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⇒ Number of bananas Shubham got = 3x

⇒ Number of bananas Shubham got = 3(3)

⇒ Number of bananas Shubham got = 9

Therefore, Shubham got 9 bananas.

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Verification:

Let find out the number of bananas Anil got too. After that we'll add the number of bananas Shubham and Anil got. If the sum will be equal to the total number of bananas, then our answer is accurate.

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⇒ Number of bananas Anil got = 5x

⇒ Number of bananas Anil got = 5(3)

⇒ Number of bananas Anil got = 15

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Now, we know that total number of bananas is 24. So,

⇒ Total number of bananas = Number of bananas Shubham got + Number of bananas Anil got

• Number of bananas Shubham got = 9
• Number of bananas Anil got = 15

L.H.S :

⇒ Total number of bananas = 24

R.H.S :

⇒ Number of bananas Shubham got + Number of bananas Anil got

⇒9 + 15

⇒24

L.H.S = R.H.S, Hence verified!