2^4 x 3^2
5^2
2^4 x 3^2
81 is 3 to the power 4.
35 = 243
22 x 33 = 108
5^2
2^4 x 3^2
81 is 3 to the power 4.
In index form, that would be 64
4
45 = 32 x 5
Here's a start umbers=[True]*5001 index=2 primes=[] while index<5000: multiplier=2 while index*multiplier <= 5000: Numbers[index*multiplier]=False multiplier+=1 index+=1 while Numbers[index]==False and index < 5000: index+=1 for x in range(0,5000): if Numbers[x]==True: primes.append(x) x+=1 print primes
2 x 3 x 5^2
35 = 243
In mathematics and computer programming, Index notation is used to specify the elements of an array of numbers. The terms "index notation", or "indicial notation" are sometimes used to refer to Einstein notation. The formalism of how indices are used varies according to the subject. In particular, there are different methods for referring to the elements of a list, a vector, or a matrix, depending on whether one is writing a formal mathematical paper for publication, or when one is writing a computer program. This is not to be confused with "index form" which is the writing of prime factorizations using exponents.
In mathematics and computer programming, Index notation is used to specify the elements of an array of numbers. The terms "index notation", or "indicial notation" are sometimes used to refer to Einstein notation. The formalism of how indices are used varies according to the subject. In particular, there are different methods for referring to the elements of a list, a vector, or a matrix, depending on whether one is writing a formal mathematical paper for publication, or when one is writing a computer program. This is not to be confused with "index form" which is the writing of prime factorizations using exponents.
96 = 2 x 2 x 2 x 2 x 2 x 3 = 25 x 31. However, an index (or exponent or power) of 1 is generally regarded as superfluous and the usual answer is : 96 = 25 x 3.