All questions of Money for Grade 6 Exam

Let Preeti's money be x
then, Maya's money =5x
so, 5x+x=3480
6x=3480
x=3480/6=580
So Preeti got rs. 580 and,
Maya got 580*5= rs. 2900
a/q, Maya saved 1/2 of 2900 =1450
Preeti purchased for books = rs. 56
so she saved =rs. 580-56 =rs. 524
Thus , total savings by both = 1450+524= Rs. 1974

Given:
- Cost of one pencil = Rs 3.65

To find:
- Cost of 12 such pencils

Calculation:
To find the cost of 12 pencils, we need to multiply the cost of one pencil by 12.

Cost of 12 pencils = Cost of one pencil × 12

Substituting the given value:

Cost of 12 pencils = Rs 3.65 × 12

Multiplying Rs 3.65 by 12, we get:

Cost of 12 pencils = Rs 43.80

Answer:
The cost of 12 such pencils is Rs 43.80 (Option B).

Understanding the Problem
A man buys and sells toffees, and we need to determine his gain percent.
Cost Price (CP) Calculation
- The man buys toffees at the rate of 10 for Rs. 3.
- Therefore, the cost price of one toffee is:
- CP of 10 toffees = Rs. 3
- CP of 1 toffee = 3 / 10 = Rs. 0.30
Selling Price (SP) Calculation
- The man sells toffees at the rate of 8 for Rs. 3.
- Therefore, the selling price of one toffee is:
- SP of 8 toffees = Rs. 3
- SP of 1 toffee = 3 / 8 = Rs. 0.375
Calculating Gain
- Gain per toffee can be calculated as:
- Gain = Selling Price - Cost Price
- Gain = 0.375 - 0.30 = Rs. 0.075
Calculating Gain Percent
- Gain percent formula is:
- Gain Percent = (Gain / Cost Price) × 100
- Gain Percent = (0.075 / 0.30) × 100
- Now, simplifying this:
- Gain Percent = 0.25 × 100 = 25%
Conclusion
The man’s gain percent is 25%. Therefore, the correct answer is option 'D'.

Given information:
Bhanu has 4 times as much money as Shekhar.
If Shekhar receives Rs. 22.50 from Bhanu, they would have an equal amount of money.

Let's assume:
Let Shekhar have Rs. x
So, Bhanu has Rs. 4x

Calculation:
After receiving Rs. 22.50 from Bhanu, Shekhar will have x+22.50
And Bhanu will have 4x-22.50

According to the given information:
x + 22.50 = 4x - 22.50
Solving the above equation:
22.50 + 22.50 = 4x - x
45 = 3x
x = 15

Therefore, Shekhar has Rs. 15 at first.

So, the correct answer is option A) Rs. 15.

Understanding the Problem
Raman initially has 100 rupees and makes a purchase costing 55.5 rupees. To find out how much money he has left, we need to perform a simple subtraction.
Calculation Steps
- Initial Amount: 100 rupees
- Amount Spent: 55.5 rupees
To calculate the remaining amount:
- Remaining Amount = Initial Amount - Amount Spent
Performing the Calculation
- 100 rupees - 55.5 rupees = 44.5 rupees
Conclusion
Raman has 44.5 rupees left after his expenditure. Therefore, the correct answer is option 'B' (Rs 44.5).
Key Points
- Always start with the total amount.
- Subtract the amount spent from the total.
- Double-check the arithmetic to ensure accuracy.
This simple exercise reinforces basic subtraction skills and helps in understanding money management.

Understanding the Addition of Rs. 48 and Rs. 1.6
To calculate the total amount when adding Rs. 48 and Rs. 1.6, follow these steps:
Step 1: Convert Rs. 1.6 to Rupees
- Rs. 1.6 can be converted to Rs. 1.60 for easier addition.
Step 2: Align the Values for Addition
- Write down the amounts:
- Rs. 48.00
- Rs. 1.60
Step 3: Add the Values
- Start adding from the rightmost side:
- Cents place: 0 + 0 = 0
- Tens place: 0 + 6 = 6
- Units place: 8 + 1 = 9
- Hundreds place: 4 + 0 = 4
- This gives us Rs. 49.60.
Step 4: Final Result
- Therefore, the total amount when you add Rs. 48 and Rs. 1.6 is Rs. 49.6.
Conclusion: Correct Answer
- The correct answer is option C: Rs. 49.6.
This detailed breakdown demonstrates how to properly add whole numbers and decimal numbers together, ensuring clarity in financial calculations.