2 x 5 x 10 - 1= n 10 x 10 - 1=n 100 - 1 =n 99= n
6787000 = 6.787 x 10^6, so for N x 10^9 = 6.787 x 10^6, divide both sides by 10^9, and N = 6.787 x 10^-3 = 0.006787
Let 5x + y + 10 = N Then 5x = N - y - 10 x = (N - y - 10) ÷ 5. Obtain the values for N and y. Substitution in the equation above will enable a value for x to be calculated.
If number is a x 10^n it then becomes a x 10^(n + 2)
n=0.027
10 x n = 0.06 /10 /10 n = 0.006
2 x 5 x 10 - 1= n 10 x 10 - 1=n 100 - 1 =n 99= n
6787000 = 6.787 x 10^6, so for N x 10^9 = 6.787 x 10^6, divide both sides by 10^9, and N = 6.787 x 10^-3 = 0.006787
10 x n x n = 80 x n Divide by 10 x n; n = 8 Job done.
X Roman numeral 10
To find the number of combinations possible for a set of objects, we need to use factorials (a shorthand way of writing n x n-1 x n-2 x ... x 1 e.g. 4! = 4 x 3 x 2 x 1). If you have a set of objects and you want to know how many different ways they can be lined up, simply find n!, the factorial of n where n is the number of objects. If there is a limit to the number of objects used, then find n!/(n-a)!, where n is the number of objects and n-a is n minus the number of objects you can use. For example, we have 10 objects but can only use 4 of them; in formula this looks like 10!/(10-4)! = 10!/6!. 10! is 10 x 9 x 8 x ... x 1 and 6! is 6 x 5 x ... x 1. This means that if we were to write out the factorials in full we would see that the 6! is cancelled out by part of the 10!, leaving just 10 x 9 x 8 x 7, which equals 5040 i.e. the number of combinations possible using only 4 objects from a set of 10.
Let 5x + y + 10 = N Then 5x = N - y - 10 x = (N - y - 10) ÷ 5. Obtain the values for N and y. Substitution in the equation above will enable a value for x to be calculated.
log 1 = 0 if log of base 10 of a number, N, is X logN = X means 10 to the X power = N 10^x = 1 x = 0 since 10^0 = 1
If number is a x 10^n it then becomes a x 10^(n + 2)
n=0.027
10 - x
In general, the number of combinations of n things taken r at a time isnCr = n!/[(n - r)!r!]Thus, we have:10C8= 10!/[(10 - 8)!8!]= 10!/(2!!8!)= (10 x 9 x 8!)/(8! x 2 x 1)= (10 x 9)/2= 5 x 9= 45