Question
- 44
- 55
- 4
- 5
Hint:
Follow the BODMAS rule
The correct answer is: 4
Follow the BODMAS rule, which states Brackets Off Division Multiplication Addition Subtraction. This rule gives us the precedence of simple mathematical operations. Adding the terms inside the bracket, we get 0+4 =4. Multiplying with 1/1, we get 4 x 1/1= 4
Related Questions to study
Follow the BODMAS rule. Adding the terms inside the bracket, we get 2+4 =6. Multiplying with 7/2 , we get 6 x 7/2 =21.
Follow the BODMAS rule. Adding the terms inside the bracket, we get 2+4 =6. Multiplying with 7/2 , we get 6 x 7/2 =21.
Follow the BODMAS rule. Adding the terms inside the bracket, we get 1+1 =2. Multiplying with 1/2 , we get 2 x 1/2 =1.
Follow the BODMAS rule. Adding the terms inside the bracket, we get 1+1 =2. Multiplying with 1/2 , we get 2 x 1/2 =1.
Which expressions are less than 710?
9/5 is greater than 1
7/4 is greater than 1
8/7 is greater than 1
¾ is less than 1
Hence, ¾ x 710 is less than 710.
Which expressions are less than 710?
9/5 is greater than 1
7/4 is greater than 1
8/7 is greater than 1
¾ is less than 1
Hence, ¾ x 710 is less than 710.
Follow the BODMAS rule. Let’s convert the mixed fraction into the improper fraction. We get, ((9 x 3 +1)/9) =28/9. on adding the terms inside the bracket, we get 0 + 28/9= 28/9 Now, lets calculate 28/9 x 7/3; we get 196/27
Follow the BODMAS rule. Let’s convert the mixed fraction into the improper fraction. We get, ((9 x 3 +1)/9) =28/9. on adding the terms inside the bracket, we get 0 + 28/9= 28/9 Now, lets calculate 28/9 x 7/3; we get 196/27
Without multiplying, order the following products from the least to the greatest.
A. 
B. 
C. 
BCA
8/3= 2 2/3 is greater than 1
3/5 is less than 1
9/9 is equal to 1
Hence, the order is BCA
Without multiplying, order the following products from the least to the greatest.
A.
B.
C.
BCA
8/3= 2 2/3 is greater than 1
3/5 is less than 1
9/9 is equal to 1
Hence, the order is BCA
Follow the BODMAS rule. Let’s convert the mixed fraction into the improper fraction. We get, ((8 x 1 +1)/8) =9/8. on adding the terms inside the bracket, we get 2 + 9/8= 25/8. Now, lets calculate 25/8 x 1/1; we get 25/8.
Follow the BODMAS rule. Let’s convert the mixed fraction into the improper fraction. We get, ((8 x 1 +1)/8) =9/8. on adding the terms inside the bracket, we get 2 + 9/8= 25/8. Now, lets calculate 25/8 x 1/1; we get 25/8.
Follow the BODMAS rule. Let’s convert the mixed fraction into the improper fraction. We get, ((8 x 2 +1)/8) =17/8. on adding the terms inside the bracket, we get 1 + 17/8= 25/8. Now, lets calculate 25/8 x 1/2; we get 25/16.
Follow the BODMAS rule. Let’s convert the mixed fraction into the improper fraction. We get, ((8 x 2 +1)/8) =17/8. on adding the terms inside the bracket, we get 1 + 17/8= 25/8. Now, lets calculate 25/8 x 1/2; we get 25/16.
convert the mixed fractions into improper fractions. Then follow BODMAS rule. We get ((7 x7)+ 1)/7 + 1/7 = 50/7 + 1/7 = 51/7 . Now, let’s multiply 51/7 x 1/7, we get 51/49
convert the mixed fractions into improper fractions. Then follow BODMAS rule. We get ((7 x7)+ 1)/7 + 1/7 = 50/7 + 1/7 = 51/7 . Now, let’s multiply 51/7 x 1/7, we get 51/49
convert the mixed fractions into improper fractions. Then follow BODMAS rule. We get ((5 x1)+ 2)/5 + 7/3 = 26/15 . Now, let’s multiply 26/15 x 7/13, we get 14/15
convert the mixed fractions into improper fractions. Then follow BODMAS rule. We get ((5 x1)+ 2)/5 + 7/3 = 26/15 . Now, let’s multiply 26/15 x 7/13, we get 14/15
Let’s convert the mixed fractions into improper fractions. We get ((5 x 1) +2)/5 and 2/3, i.e., 7/5 and 2/3. Let’s calculate the product 7/5 x 2/3 we get 14/15
Let’s convert the mixed fractions into improper fractions. We get ((5 x 1) +2)/5 and 2/3, i.e., 7/5 and 2/3. Let’s calculate the product 7/5 x 2/3 we get 14/15
Follow the BODMAS rule. So, first let’s add 1/7 and 1/3, we get 9/14. Now , convert the mixed fraction into improper fraction, we get 9/2. Multiplying 9/14 x 9/2 , we get 81/28. This isn’t given in any of the options, so, answer is none of the above.
Follow the BODMAS rule. So, first let’s add 1/7 and 1/3, we get 9/14. Now , convert the mixed fraction into improper fraction, we get 9/2. Multiplying 9/14 x 9/2 , we get 81/28. This isn’t given in any of the options, so, answer is none of the above.
Let’s convert the mixed fractions into improper fractions. We get 2/15 and ((2 x 1) + 1)/2, i.e., 2/15 and 3/2. Let’s calculate the product 2/15 x 3/2 we get 1/5
Let’s convert the mixed fractions into improper fractions. We get 2/15 and ((2 x 1) + 1)/2, i.e., 2/15 and 3/2. Let’s calculate the product 2/15 x 3/2 we get 1/5
Compare using >, <, or =
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Compare using >, <, or =
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Let’s convert the mixed fractions into improper fractions. We get 2/2 and ((3 x 1) + 1)/3, i.e., 2/2 and 4/3. Let’s calculate the product 2/2 x 4/3 we get 4/3
Let’s convert the mixed fractions into improper fractions. We get 2/2 and ((3 x 1) + 1)/3, i.e., 2/2 and 4/3. Let’s calculate the product 2/2 x 4/3 we get 4/3
Let’s convert the mixed fractions into improper fractions. We get ((20 x 1) +1)/20 and 1/7 i.e., 21/20 and 1/7. Let’s calculate the product 21/20 x 1/7 we get 3/20
Let’s convert the mixed fractions into improper fractions. We get ((20 x 1) +1)/20 and 1/7 i.e., 21/20 and 1/7. Let’s calculate the product 21/20 x 1/7 we get 3/20
