21
The index is 2. If we have the nth root of a number, the index is n. The index means how many times do we multiply the number by itself. So for square roots, we do it twice. For example, square root of 9 is 3 because 3x3 is 9 and index is 2. Cube root of 8 is 2 since 2x2x2=8 so the index is 3 since we multiplied 2 by itself 3 times
You do indicies by multiplying the big number by itself the number of times the index is. for example, if you had 2 2 (2 being the index) it would be 2x2, 4. But if it is 2 3 (3 being the index) it would be 2x2x2, 8.
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
96
2 x 3 x 72 = 294 is the index form. Index notation refers to higher mathematics and computer programming.
Ah, isn't that a happy little question! The factor of 28 in index notation is 2^2 * 7. See how we can break down 28 into its prime factors of 2 and 7, and then write it in index notation for a clear and beautiful representation.
The factors of 216 in index notation can be expressed as 2^3 * 3^3. This is because 216 can be broken down into its prime factors as 2 * 2 * 2 * 3 * 3 * 3, which simplifies to 2^3 * 3^3. In index notation, this represents the factors of 216 as 2 raised to the power of 3 multiplied by 3 raised to the power of 3.
22*52
ICD-9-CM; Volume 2, Index to Diseases
An index card typically weighs around 1-2 grams.
To express 96 as a product of its prime factors using index notation, we first find the prime factors of 96, which are 2^5 * 3. This can be written in index notation as 2^5 * 3^1. So, 96 can be expressed as 2^5 * 3^1 in index notation.