It is five.
To find the 9s complement, subtract each digit from 9: 27 → 72
9s + 7 = -11 9s = -18 s = -18/9 s = -2
If there is a bar over the 9 indicating that the 9s continue infinitely, then yes.
This all depends on what value is given for the problem. If the decimal numbers are continuous and repetitive, like 3.3333....., then you need to set a variable and work out with the computation. For instance:Let s = 3.333.... and 10s = 3.3333... Then,10s - s = 3.333... - 0.333..9s = 3s = 3/9s = 1/3Note that this method doesn't work for all decimal values, such as the irrational numbers. For instance, there is no way to write π in fractional form. 22/7 is the approximation of π, but it's not actually the value of π. We say that we convert a decimal number to a fraction if that number is rational. A rational number is a quotient of two integers, such that the denominator integer is not zero.
It is 90
It is five.
To find the 9s complement, subtract each digit from 9: 27 → 72
Caravan decking is when you order the amount of cards you have in a certain way. It is a game where you have to fill your deck with as many 7s, 9s, and 10s.
i know that you get a 1st class for all in 10 and 2nd class for all in 9s and 10s but i dont know what 3rd class is if you do please put it on here so i know
The GCF of 9s and 63s^3 is 9s.
There can be no answer to the question because it is based on a false assumption.0.3333... repeating = 1/3 : I don't see any 9s in the denominator!or 0.0111... repeating = 11/990 : I would not consider the last digit in the denominator to be 9.Having said that, the significance of 9 is that we count in blocks of one more: 10s.
You could have one No. 9 or a handful of No. 9s
9s + 7 = -11 9s = -18 s = -18/9 s = -2
If there is a bar over the 9 indicating that the 9s continue infinitely, then yes.
Since 9s is a factor of 36s, it is automatically the GCF.
To find the greatest common factor (GCF) of 9s and 63s to the third power, we first need to factor out the common factors of the two numbers. The prime factorization of 9s is 3 * 3 * s, and the prime factorization of 63s^3 is 3 * 3 * 7 * s * s * s. The common factors between the two numbers are 3 * 3 * s, which simplifies to 9s. Therefore, the GCF of 9s and 63s^3 is 9s.