Home
Class 14
MATHS
9228.789-5021.832+1496.989=?...

`9228.789-5021.832+1496.989=?`

A

6500

B

6000

C

6300

D

5700

Text Solution

AI Generated Solution

The correct Answer is:
To solve the equation \( 9228.789 - 5021.832 + 1496.989 \) using approximation, we will follow these steps: ### Step 1: Approximate each number 1. **Approximate 9228.789**: - The digit after the decimal (7) is greater than 5, so we round up. - This gives us \( 9229 \). - We can further round it to the nearest ten, resulting in \( 9230 \). 2. **Approximate 5021.832**: - The digit after the decimal (8) is greater than 5, so we round up. - This gives us \( 5022 \). - We can round this down to the nearest ten, resulting in \( 5020 \). 3. **Approximate 1496.989**: - The digit after the decimal (9) is greater than 5, so we round up. - This gives us \( 1497 \). - We can round this up to the nearest hundred, resulting in \( 1500 \). ### Step 2: Substitute the approximated values into the equation Now we substitute the approximated values into the equation: \[ 9230 - 5020 + 1500 \] ### Step 3: Perform the calculations 1. **Calculate \( 9230 - 5020 \)**: \[ 9230 - 5020 = 4210 \] 2. **Add \( 1500 \)** to the result: \[ 4210 + 1500 = 5710 \] ### Final Answer The approximate value of \( 9228.789 - 5021.832 + 1496.989 \) is \( 5710 \).

To solve the equation \( 9228.789 - 5021.832 + 1496.989 \) using approximation, we will follow these steps: ### Step 1: Approximate each number 1. **Approximate 9228.789**: - The digit after the decimal (7) is greater than 5, so we round up. - This gives us \( 9229 \). - We can further round it to the nearest ten, resulting in \( 9230 \). ...
Promotional Banner

Topper's Solved these Questions

  • AREA AND PERIMETER

    IBPS & SBI PREVIOUS YEAR PAPER|Exercise MCQ|75 Videos