You can find the answer of this question using A.P.(Arithmetic Progression). Its the easiest way. Here's the solution: First 2-digit no. divisible by 3 = 12 Second 2-digit no. divisible by 3 = 15 Last 2-digit no. divisible by 3 = 99 Hence, the 2-digit no.s divisible by 3 form an A.P. with common difference 3 as follows: 12,15,.........................,99 Here, a (First term) = 12 l (Last term) = 99 d (Common difference) = 3 n (No. of terms) = ? Using the formula, l = a + (n-1)d 99 = 12 + (n-1)3 (n-1)3 = 99 - 12 (n-1)3 = 87 n-1 = 87 / 3 n-1 = 29 n = 29 + 1 = 30 Hence, the total no. of 2-digit no.s divisible by 3 are 30.
72 reverse the digits divide by 3 = 24
by using decimals
Since there are 3 digits after the decimal, divide by 1000 (103):925 / 1000Then see if you can simplify.Since there are 3 digits after the decimal, divide by 1000 (103):925 / 1000Then see if you can simplify.Since there are 3 digits after the decimal, divide by 1000 (103):925 / 1000Then see if you can simplify.Since there are 3 digits after the decimal, divide by 1000 (103):925 / 1000Then see if you can simplify.
No it is not. To check - add all the digits together (in this case 2+6+9=17. If the sum of the digits can be divided exactly by 3, then the number itself will also divide by 3. In this case, 17 (the sum of the digits) does not divide exactly by 3.
No - because the sum of the digits does not divide exactly by 3.
0.0013
No, 3 does not go into 52 evenly. The reason is because if you add the two digits 5 and two 3 doesn't into seven evenly. Also, if you divide 52 by 3 you'll get a repeating decimal.
No, it has 3 significant digits.
to get an average you total the digits. 20+3+23=46 Then divide by the number of digits, in this case 3 46/3 = 15 1/3
Nope - since the sum of the digits don't divide by three.
are the last TWO digits of 5347. 5, 3, 4, and 7 are all digits of the number 5347.
from 3 digits (10x10) to 4 digits (99X99)