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What is the prime factorization of 512?
512 = 2 to the ninth power. Its prime factors are 1, and 2 used 9 times.512 only has one prime factor: 2
What to the third power equals 512?
512^(1/3) = (2^9)^(1/3) = 2^(9×1/3) = 2^3 = 8. The cube root of 512 is 8.
What is 2 power of 9?
2^9 = 512 9^2 = 81
What is -2 to the ninth power?
Oh, dude, you're hitting me with some math here. So, like, -2 to the ninth power is -512. It's like raising -2 to the ninth power is just like saying "I don't want to deal with positive numbers today." So, yeah, -512, man.
What is 9 to the power of -2?
81.
What number get 512?
How about: 2 to the power of 9 = 512
What is 2 to the sixth power times 2 to the third power?
2^(6) X 2^(3) = 2^(6+3) = 2^(9) = 512 NB Providing the coefficients is the same, '2' in this case, when multiplying you just add the indices/power/exponentials. Similarly For division , subtract the indices. 2^(6) divide 2^(3) = 2^(6-3) = 2^(3) = 8 For 'nesting' , multiply the indices. [2^(6)]^(3) = 2^(6x3) = 2^(18) = 262144 NB In all cases the coefficient MUST be the same. NNB Something along the lines of 2^(3) X 3^(2) does NOT work by adding/subtracting/nesting the indices. , because the coefficients are different.
What is 2 to the power of 6 multiplied by 2 to the power of 3?
512
What is 2 by the power of 9?
The answer is 512. You just go 2x2x2x2x2x2x2x2x2=512
What is the prime factorization of 512?
512 = 2 to the ninth power. Its prime factors are 1, and 2 used 9 times.512 only has one prime factor: 2
What is negative 2 to the ninth power?
(-2)9 = -512
What is 2 to the third power times 2 to the third power times 2 to the third power equal?
512
What is the exponential form of 512?
2 to power 9
What to the third power equals 512?
512^(1/3) = (2^9)^(1/3) = 2^(9×1/3) = 2^3 = 8. The cube root of 512 is 8.
What is 2 to the power of negative 9?
It is: 2^-9 = 1/512
What is 2 power of 9?
2^9 = 512 9^2 = 81
What is the pattern for 512 256?
The pattern between 512 and 256 is that each number is a power of 2, specifically, 512 is (2^9) and 256 is (2^8). The relationship can be described as halving the previous number: (512 \div 2 = 256). This indicates a consistent pattern of division by 2.
