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MathematicsPercentage
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A worker spends 65% of his monthly salary and saves 700. What is his total monthly salary?

A

2000

B

2500

C

3000

D

3500

Correct Answer

ЁЯУР MA тАв Math Direct FormulaMathematicsPercentage
Option A

2000

Quick Summary:

Given: Expenditure = 65% of monthly salary, Monthly savings = 700.

ЁЯУРMAMath SolutionDirect Formula
ЁЯУЛ Given

Expenditure = 65% of monthly salary, Monthly savings = 700.

ЁЯФв Formula Used

S=100├ЧSavings100тИТExpenditure%S = \frac{100 \times \text{Savings}}{100 - \text{Expenditure}\%}S=100тИТExpenditure%100├ЧSavingsтАЛ

тЪб Exam Hall Shortcut / Speed Trick

Since expenditure is 65%, savings must be 100%тИТ65%=35%100\% - 65\% = 35\%100%тИТ65%=35%. Simply calculate 700/0.35700 / 0.35700/0.35 by doubling 700 to 1400 and dividing by 0.7 to get 2000.

тЪая╕П Common Student Trap / Pitfall

Students often calculate 65% of 700 instead of recognizing that 700 represents the remaining 35% of the total.

ЁЯУК Diagram / Illustration
Monthly Salary Calculation 1 Identify Savings Percentage Savings % = 100% - Expenditure% = 100% - 65% = 35% 2 Set Up Equation 35% of Total Salary = 700 тЗТ 0.35 ├Ч Salary = 700 3 Calculate Total Salary Salary = 700 / 0.35 = 70000 / 35 = 2000 4 Final Result Total Monthly Salary = 2000 Correct Option: A) 2000
ЁЯФв Step-by-Step Solution
1

Calculate the percentage of savings

Since the worker spends 65% of his salary, the remaining part is saved. Total percentage is 100%.

100%тИТ65%=35%100\% - 65\% = 35\%100%тИТ65%=35%

2

Set up the equation

Let the total salary be xxx. We know that 35% of xxx is 700.

0.35├Чx=7000.35 \times x = 7000.35├Чx=700

3

Solve for x

Divide the savings by the savings percentage to find the total salary.

x=7000.35=7000035=2000x = \frac{700}{0.35} = \frac{70000}{35} = 2000x=0.35700тАЛ=3570000тАЛ=2000

тЬЕ

A is correct because 35% of 2000 equals 700, confirming the total monthly salary is 2000.

Core Concepts Used
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Percentage calculation Linear equation formulation Complementary events
ЁЯТб EXAM TIP

This logic is identical to 'Profit and Loss' problems where the cost price is the base (100%) and you calculate the selling price based on profit or loss percentages.

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