(0!+0!+0!)!
=(1+1+1)!
=3!
=6
copyright An
A million has 6 zeros - 1,000,000 3 million also has 6 - 3,000,000
the answer is 480,000. Because both numbers have two zeros you can cancel out the zeros and add them later. So now you are left with 6×8. If you take six and add it to itself eight times, you get 48. Now we can deal with the zeros. Because we dropped 2 zeros from 600 and 2 zeros from 800 you get a total of 4 dropped zeros. You can take these zeros and add them onto 48. Adding 1 zero gets you 480. 2 zeros, 4,800. 3 zeros, 48,000. And finally 4 zeros, 480,000!! You can check your work by dividing 480,000 by 6 OR 8. If you divide by 6 your answer should be 8, and if you divide by 8 your answer should be 6.
There are 6 zeros in a million.....
6 zeros 1,000,000
There are 15 zeros in the number 6,000,000,000,000,000 (6 trillion). ---- Actually, this is six trillion -> 6,000,000,000,000 so there are actually 12 zeros in 6 trillion.
there are 6 zeros in 3 million. 3,000,000
A million has 6 zeros - 1,000,000 3 million also has 6 - 3,000,000
6 = (0! +0! +0!)!
6 ... 3,000,000
Six zeros: 127,000,000
six a thousand thousand so 3 + 3 = 6
it has 6 zeros, which is 6,000,000
To determine how many zeros are in the product of 8000 and 4000, we first express these numbers in scientific notation: 8000 is (8 \times 10^3) and 4000 is (4 \times 10^3). The product is ( (8 \times 10^3) \times (4 \times 10^3) = 32 \times 10^6). Thus, the product has 6 zeros, as (10^6) contributes six zeros.
27 zeros in 6 octillion.
To find the possible rational zeros of the polynomial ( f(x) = x^3 + 8x + 6 ), we can use the Rational Root Theorem. The possible rational zeros are given by the factors of the constant term (6) over the factors of the leading coefficient (1). Therefore, the possible rational zeros are ( \pm 1, \pm 2, \pm 3, \pm 6 ).
There are two correct answers to this question:15 (in the USA and in any countries that use "short scale" naming conventions)Or24 (in countries that use "long scale" naming conventions)To work out the number of zeros from the scales:Long scaleThis is based on powers of a million (106) so multiply the name prefix by 6 → billion: bi implies 2 → 2 x 6 = 12 zeros→ trillion: tri implies 3 → 3 x 6 = 18 zeros→ quadrillion: quad implies 4 → 4 x 6 = 24 zeros→ quintillion: quin implies 5 → 5 x 6 = 30 zerosetcShort scaleThis is based on powers of a thousand (103) plus one, so multiply 3 by the name prefix plus one. → billion: bi implies 2 → 3 x (2 + 1) = 3 x 3 = 9 zeros→ trillion: tri implies 3 → 3 x (3 + 1) = 3 x 4 = 12 zeros→ quadrillion: quad implies 4 → 3 x (4 + 1) = 3 x 5 = 15 zeros→ quintillion: quin implies 5 → 3 x (5 + 1) = 3 x 6 = 18 zerosetc→ quadrillion: quad implies 4 → 3 x (4 + 1) = 3 x 5 = 15 zeros.
the answer is 480,000. Because both numbers have two zeros you can cancel out the zeros and add them later. So now you are left with 6×8. If you take six and add it to itself eight times, you get 48. Now we can deal with the zeros. Because we dropped 2 zeros from 600 and 2 zeros from 800 you get a total of 4 dropped zeros. You can take these zeros and add them onto 48. Adding 1 zero gets you 480. 2 zeros, 4,800. 3 zeros, 48,000. And finally 4 zeros, 480,000!! You can check your work by dividing 480,000 by 6 OR 8. If you divide by 6 your answer should be 8, and if you divide by 8 your answer should be 6.