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Function mult 1.ans <- 0 2. For i=1 thru a by 1 a. Ans <- ans+b 3. Return (ans0 end mult function raise 1.ans <-1 2.for i=1 thru b by 1 3.return (ans) 4.end raise
1. Prime factorization of each term, then compare to get the common factors and form the GCF from them. 2. Use an educated 'guess and check' method knowing the multiplication facts (mult. tables)
in a problem like n4=625 you need to do a mult-step equations In the example, 4log n = log 625 log n = (log 625)/4 n = 10^[(log 625)/4] = 5 Although this particular answer is obvious, you could also solve n5=625, or any other power of n, which isn't, using this method. hope that it is helpful to you!
There are too many to list. In algebra, there is factoring, graphing, solving equations of 1 variable, solving equations of 2 variables, all operations with variables (addition, subtraction, mult, div, exponentials, etc) and more. And that is just algebra.
Mult. inverse of 2 is 1/2, mult inverse of 14 is 1/14, mult inverse of 214 is 1/214
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