Divisibility rule of 2: All even numbers are divisible by 2 means no remainder will be left. For example- 4,6,10,18,26 etc
Divisibility rule of 3: A number is divisible by 3 if the sum of the digits is divisible by 3. For example- 15,54,213,699 etc
Divisibility rule of 5: A number is divisible by 5 if the number's last digit is either 0 or 5. For example- 40,85,255,3600,6510 etc
Divisibility rule of 10: The last digit must be zero. For example-100,450,2500,3010,5860 etc
Divisibility rule of 7: To know if a given number is divisible by 7, we will take the last digit of the number and double it. Then we will subtract the result from the rest of the number. If the resulting number is evenly divisible by 7, then the original number is also divisible by 7. For example: 2555, 5509,203, 287 etc
Lets check for 2555. double the last digit. 5 is doubled to 10. Then subtract 10 from 255 this gives 245. 245 is divisible by 7, so 2555 is divisible by 7.
this is the reason, divisibility rule of 7 is complicated as compared to other given number.
25x=65
1225
125
3
6
Step-by-step explanation:
We need to find 25 x = 65
Dividing both sides by 25
We will get
Option C is the correct answer.
The calculated value of x in the equation 2/5x = 6/5 is (c) 3
From the question, we have the following parameters that can be used in our computation:
2/5x = 6/5
Divide through the equation by 2/5
So, we have the following representation
(2x/5)/(2/5) = (6/5)/(2/5)
Evaluate the quotient on the right hand side
(2x/5)/(2/5) = 3
Lastly, we have
x = 3
Hence, the value of x in the equtaion is x = 3
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Answer:
11 ways
100 Pennies & 0 Dimes
90 Pennies & 1 Dimes
80 Pennies & 2 Dimes
70 Pennies & 3 Dimes
60 Pennies & 4 Dimes
50 Pennies & 5 Dimes
40 Pennies & 6 Dimes
30 Pennies & 7 Dimes
Step-by-step explanation:
There are 10 hundredths in one tenth. This can be understood by considering that a dime, representing one tenth of a dollar, is equivalent to 10 pennies, each penny representing one hundredth of a dollar.
In terms of decimals, one tenth is represented as 0.1 and a hundredth is represented as 0.01. Given this, there are 10 hundredths in one tenth (because 0.1 divided by 0.01 equals 10). To understand this using pennies and dimes, consider one dime (which represents one tenth of a dollar) and a penny (which represents one hundredth of a dollar). As there are 10 pennies in a dime, we can conclude that there are 10 hundredths in one tenth.
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Standard Deviation: _________a1