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What approximate value should come in place of the question mark (?) in the following equation?

99.01÷10.93+6.987×16.01=?99.01 \div 10.93 + 6.987 \times 16.01 = ?

A133

B145

C121

D129

Answer:

C. 121

Read Explanation:

The approximate value that should come in place of the question mark is 121.

1. Approximate each decimal to the nearest whole number:

* 99.01≈9999.01 \approx 99

* 10.93≈1110.93 \approx 11

* 6.987≈76.987 \approx 7

* 16.01≈1616.01 \approx 16

2. Substitute the values into the equation:

99÷11+7×16=?99 \div 11 + 7 \times 16 = ?

3. Apply the BODMAS rule (Division and Multiplication first):

* Division: 99÷11=999 \div 11 = 9

* Multiplication: 7×16=1127 \times 16 = 112

4. Perform Addition:

9+112=1219 + 112 = \mathbf{121}


Related Questions:

Which of the following is the highest common factor of 4266, 7848, 9540 ?
താഴെ തന്നിരുക്കുന്നവയിൽ ശരിയല്ലാത്തത് ഏത് ?
The value of 0.0486÷ 0.002 =

0.0003120.13×.2=\frac{0.000312}{ 0.13 \times .2 }=\rule{1cm}{0.1pt}

ചുവടെ നൽകിയിരിക്കുന്ന സമവാക്യം ലഘൂകരിക്കുക:

0.46×0.46+2×0.46×0.54+0.54×0.540.5\frac{0.46 \times 0.46 + 2 \times 0.46 \times 0.54 + 0.54 \times 0.54}{0.5}