one thousand, ten hundred, one grand, one k (1k)and 10 to the 2nd power or 1 x 10^2
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The number of ways you can arrange the numbers 1 to 5 is calculated using the concept of permutations. There are 5 numbers to arrange, so the total number of arrangements is 5 factorial, denoted as 5!. Therefore, the number of ways to arrange the numbers 1 to 5 is 5! = 5 x 4 x 3 x 2 x 1 = 120 ways.
To do this you would use a ! function in your calculator. In short this takes any number and multiplies it by all the number beneath it. In this case it would say 5 x 4 x 3 x 2 x 1. You arrange it this way because they're are five different people in spot on, but once spot one is taken there are only 4 people left for spot two and so on. So, the answer to this would be 120 different combinations.The reasoning is the following: To select the first student, you have 5 options. For the second, whichever you chose for the first student, you have 4 options... etc.
sixty five million seventy three thousand four hundred eighty two
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Q(t) = Q0(1.14t) Q = the quantity at time t t = time (in, say, years) Q0 = the quantity at time zero For example, if t = 5 years and Q0 =1000, Q(5) = 1000(1.145) = 1000x(1.925414...) = 1925.414... = about 1925.