Question
Dimple Bought a Calculator and binder that were both 15% off the original price. The
original price of binder was Rs 6.20. Justin spent a total of Rs 107. 27 . What was the
original price of the calculator?
Hint:
○ Form the equation using the given information.
○ Take variable quantity as x or any alphabet.
○ Percentage x of y is given by
The correct answer is: Rs. 120
○ Given:
Original price of binder = Rs.6.20
Total money spent = Rs.107.27
Discount = 15% on both
○ Step 1:
○ Find purchasing price of binder:
It is given that original price of binder is Rs.6.20 and 15% discount is given
So,
The purchasing price of binder is:
6.20 - 15% of 6.20
6.20 - 6.20
6.20 - 0.93
5.27
Purchasing price of binder = Rs. 5.27
○ Step 2:
○ Find purchasing price of calculator:
It is given that total money spent is Rs.107.27
So,
Purchasing price of calculator + Purchasing price of binder = 107.27
Purchasing price of calculator + 5.27 = 107.27
Purchasing price of calculator = 107.27 - 5.27
Purchasing price of calculator = 102
Purchasing price of calculator is Rs. 102.
○ Step 3:
○ Find original price of calculator:
○ Let the original price of calculator be Rs. x.
It is given that 15% discount is given on original price of calculator
So,
x - 15% of x = 102
x - x = 102
= 102
85x = 102 100
x =
x = 120
Original price of calculator is Rs. 120.
- Final Answer:
Hence, original price of calculator is Rs. 120..
The x + 2 = 6 x+2=6x, plus, 2, equals 6 contains a variable. We call this type of equation with a variable an algebraic equation. Finding the variable value that will result in a true equation is typically our aim when solving an algebraic equation.
¶Variables or constants are the two types of measurable quantities. A variable is a quantity with a varying value, and the constant value is nothing but a constant.
¶Steps to writing Variable Equation
1) Identify the variables that represent the unknowns.
2) Convert the issue into variable expressions in algebra.
3) Determine the variables' values to solve the equations for their true values.