A bag contains an equal number of 50
paise 25 paise, 20 paise and 5 paise coins
respectively. If the total amount is Rs. 40.
How many coins of each type are there?
1) 40
2) 253 ) 30
4) 20 ( 5) NOT
Answers
Answer:
1-40
Step-by-step explanation:
change into rupees
0.50+0.25+0.20+0.05=1
Now,A/q,
1=40
therefore 40
Given:
The total amount in the bag=Rs.40
To find:
The number of coins of each type in the bag
Solution:
The number of coins of each type in the bag is 40. (Option 1)
We can find the number by following the given steps-
We know that there are 50 paise, 25 paise, 20 paise, and 5 paise coins in the bag.
Since the number of coins of each value is equal, let us assume that the number of coins of each of 50, 25, 20, and 5 paise is X.
Now, the value of these coins can be obtained by multiplying the number of coins by their value.
So, the value of all the coins in the bag=Value of 50 paise coins+Value of 25 paise coins+Value of 20 paise coins+Value of 5 paise coins
The value of all the coins in the bag=50×X+25×X+20×X+5×X
=50X+25X+20X+5X
=100X paise
We know that 100 paise= Rs.1
So, the value of all the coins in the bag is Rs. 1X.
We are given that the total amount in the bag is Rs.40.
So, 1X=40
X=40/1
X=40 coins
Therefore, the number of coins of each type in the bag is 40.