Math, asked by KARTIKEY1178, 9 months ago

Two people A and B weigh 50 kg and 60 kg respectively. If, each month, A gains 20% of their weight in the previous month and B gains 30% of their weight in the previous month, what will be the difference in their weights after 3 months?

Answers

Answered by amitnrw
8

Answer:

45.42 kg

Step-by-step explanation:

Two people A and B weigh 50 kg and 60 kg respectively. If, each month, A gains 20% of their weight in the previous month and B gains 30% of their weight in the previous month, what will be the difference in their weights after 3 months?

Weight of A = 50 kg

Weight of A after 1 month = 50 + (20/100)50 = 60 kg

Weight of A after 2 month = 60 + (20/100)60 = 72 kg

Weight of A after 3 month = 72 + (20/100)72 =  86.4 kg

Weight of B after 1 month = 60 + (30/100)60 = 78 kg

Weight of B after 2 month = 78 + (30/100)78 = 101.4 kg

Weight of B after 1 month = 101.4 + (30/100)101.4 = 131.82 kg

Difference = 131.82 - 86.4  = 45.42 kg

Answered by Anonymous
1

Answer:

Step-by-step explanation:

Weight of A = 50 kg (Given)

Weight of B = 60 kg (Given)

Percentage weight gain by A = 20% (Given)

Percentage weight gain by B = 30% (Given)

Thus,

Weight gain of A after one month = 50 + (20/100)50 = 60 kg

Weight gain of A after two months = 60 + (20/100)60 = 72 kg

Weight gain of A after three months = 72 + (20/100)72 =  86.4 kg

Similarly,

Weight gain of B after one month = 60 + (30/100)60 = 78 kg

Weight gain of B after two months = 78 + (30/100)78 = 101.4 kg

Weight gain of B after three month = 101.4 + (30/100)101.4 = 131.82 kg

The highest weight of A = 86.4 and that of B = 131.82

Thus, the difference = 131.82 - 86.4  = 45.42 kg

Hence, the difference in the weights of A and B after 3 months will be 45.42kg.

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