Question

the amount that Aryan borrowed from his parents was (a) 3/ 5 of amount required for birthday party (b) half of what he left after extensive for birthday (c) 3/ 5 of amount his friend on written gift (d) 2/ 5 of amount he spent on decoration​

Answer 1

Answer:

30000 is answered

Step-by-step explanation:

this is my answer

Answer 2

Complete question

Aryan was given Rs 20000 by his parents to arrange a party for his birthday. He planned to spend 1/4 on food,3/10 of the remaining amount on decoration, and 1/3 of the remaining on the return gifts to be given. He needs Rs 10000 urgently as his friend needs his help. The amount that Aryan borrowed from his parents was-

(a) 3/ 5th of the amount required for a birthday party

(b) half of what he left after all expenses for his birthday

(c) 3/ 5th of the amount his friend on return gift

(d) 2/3rd of the amount he spent on decoration.

ANSWER.

The correct answer is option (d) 2/3rd of the amount he spent on decoration.

GIVEN

Amount of money given by parents = Rs.20,000

Fraction of money spent on food = 1/4

Fraction of money spent on decoration = 3/10 of the remaining amount.

Fraction of money spent on return gift = 1/3 of the remaining amount.

Money Aryan's friend wants = Rs 10,000

TO FIND

The amount of money Aryan will borrow from his parents.

SOLUTION

We can simply solve the above problem as follows-

The total amount of money Aryan has = 20,000 Rs.

Amount spent on food =

$\frac{1}{4} \times 20000 =Rs \: 5000$

Amount left = 20,000- 5,000= Rs 15,000

Amount spent on decoration =

$\frac{3}{10} \times 15000 = Rs \: 4500$

Amount of money left = 15000-4500 = Rs 10,500

Amount spent on return gift =

$\frac{1}{3} \times 10500 = Rs \: 3500$

Amount of money left = 10,500 -3,500 = Rs 7,000

Amount of money Aryan's friend needs = 10,000

So, the Amount of money Aryan should borrow = 10000-7000= Rs.3,000

Now,

According to the options given; Rs 3000 is equal to 2/3rd of the money spent on decoration

$= \frac{2}{3} \times 4500 = 3000$

Hence, the correct answer is an option (d)

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