From the first term subtract 19 to get the second, and continue to subtract the next smaller odd number to proceed down the line:
100 (-19) 81 (-17) 64 (-15) 49 (-13) 36 (-11) 25 (-9) 16
12.51/8 of 100 is 12.5. To find the answer, divide the numerator by the denominator:100 divided by 8 equals 12.5.If you want to know what 3/8 of 100 is, divide 100 by 8 and then multiply the answer by 3, which is 37.5. You would use the same steps to find 1/9, 10/17, and any other fractions that you want to change into decimals.
15 a half eighth 30 an eighth 50 a quarter 100 a half 200 an Oz
1/8, as a percentage = 100*(1/8) = 100/8 = 12.5%
one-eighth of an in is pretty close to one one-hundreth of a foot. There are 96 one-eighth inches in a foot.
To find the sum of all numbers from 51 to 150, we can use the formula for the sum of an arithmetic series: (n/2)(first term + last term), where n is the number of terms. In this case, the first term is 51, the last term is 150, and the number of terms is 150 - 51 + 1 = 100. Plugging these values into the formula, we get (100/2)(51 + 150) = 50 * 201 = 10,050. Therefore, the sum of all numbers from 51 to 150 is 10,050.
100 to the eighth power equals 10,000,000,000,000,000
12.51/8 of 100 is 12.5. To find the answer, divide the numerator by the denominator:100 divided by 8 equals 12.5.If you want to know what 3/8 of 100 is, divide 100 by 8 and then multiply the answer by 3, which is 37.5. You would use the same steps to find 1/9, 10/17, and any other fractions that you want to change into decimals.
One Eighth of 1000 is 125.
800 obviously
800
15 a half eighth 30 an eighth 50 a quarter 100 a half 200 an Oz
with a level 100 infernape.
To find the 100th term of the expression (2n - 5), substitute (n) with 100: [ 2(100) - 5 = 200 - 5 = 195. ] Thus, the 100th term is 195.
To find the sum of the integers from 100 to 1000, you can use the formula for the sum of an arithmetic series. The series has a first term (a) of 100, a last term (l) of 1000, and the number of terms (n) can be calculated as ( n = \frac{(l - a)}{d} + 1 ), where d is the common difference (1 in this case). This gives us ( n = \frac{(1000 - 100)}{1} + 1 = 901 ). The sum (S) can then be calculated using ( S = \frac{n}{2} (a + l) ), resulting in ( S = \frac{901}{2} (100 + 1000) = 450450 ). Thus, the sum of the integers from 100 to 1000 is 450450.
1/8, as a percentage = 100*(1/8) = 100/8 = 12.5%
100 multiplied by 1/8 is 12 1/2 or 12.5
divide 100 by 8 = 12.5%