1. Combine 23.456, 90.354 and 345.2 A.485.91 B.458.91 C. 458.90 D. 459.01 2. Take away 45.42 from 890.4568 A.845.3168 B. 854.1368 C. 845.0368 D. 856.1368 3. Before the Enhanced Community Quarantine, the weight of Kianne is 56.1 kilograms. By staying at home for 1 month her weight becomes 59.5 kg. How much weight did she gain after the ECQ? D. 3.4 kg A.3.3kg B. 3.2 kg C. 3.1 kg 4.The sum of 2.53 and 4.56 is A. 6.79 B. 6.78 C. 7.09 5. The difference of 16.987 and 7.340 is equal to A. 10.356 B. 9.647 C. 11.645 D. 5.79 D. 11.656 aaa dded to the difference of 898 and 23 765 is
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Answers & Comments
8.) B
9.) 845.1368
10.) B
11.) A
12.) C
13.) B
14.) A
15.) A
16.) C
17.) A
18.) A
19.) B
20.) A
1. Combine 23.456, 90.354 and 345.2
A.485.91 B.458.91 C. 458.90 D. 459.01
Answer: D. 459.01
2. Take away 45.42 from 890.4568
A.845.3168 B. 854.1368 C. 845.0368 D. 856.1368
Answer: C. 845.0368
3. Before the Enhanced Community Quarantine, the weight of Kianne is 56.1 kilograms. By staying at home for 1 month her weight becomes 59.5 kg. How much weight did she gain after the ECQ?
D. 3.4 kg A.3.3kg B. 3.2 kg C. 3.1 kg
Answer: D. 3.4 kg
4.The sum of 2.53 and 4.56 is
A. 6.79 B. 6.78 C. 7.09
Answer: C. 7.09
5. The difference of 16.987 and 7.340 is equal to
A. 10.356 B. 9.647 C. 11.645 D. 5.79
Answer: B. 9.647
11. 656 added to the difference of 898 and 23 765 is
Answer:23,523
Step-by-step explanation:
1.Combine 23.456, 90.354 and 345.2
23.456+90.354= 113.81+345.2= 459.01
2. Take away 45.42 from 890.4568
890.4568 -45.42= 845.0368
3. Before the Enhanced Community Quarantine, the weight of Kianne is 56.1 kilograms. By staying at home for 1 month her weight becomes 59.5 kg. How much weight did she gain after the ECQ?
59.5-56.1=3.4
4.The sum of 2.53 and 4.56 is
2.53+4.56=7.09
5. The difference of 16.987 and 7.340 is equal to
16.987-7.340=9.647
11. 656 added to the difference of 898 and 23 765 is
23 765-898= 22,867
22,867+656=23,523
How to solve decimal?
Using the decimal formula, the number of decimal places in the answer equals the number of zeros in the denominator multiple of 10. A decimal can be converted to a whole number by multiplying it by 10 or a higher power of 10, where the number of decimal digits is equal to the number of decimal digits.