Exactly twelve zeros.
I am not entirely sure what you mean; a multiple of 10 can have more than one zeros. For example, 20 x 10 = 200.
A million times a million is a trillion, or 1,000,000,000,000. In this particular case, the shortcut is to add your zeros. When you multiply a number with 6 zeros with another number with 6 zeros, it will always have 12 zeros. In other similar problems beginning with numbers other than 1 or with more than one starting digit that is not a zero, you can just multiply the non-zero part at the beginning and then add the zeros from both multiplicands onto the end of the product, thus 60 x 200 would be 12,000. That is, you multiply the 6 and the 2 and add on the 3 zeros.
No, the more zeros you have to the right, the more smaller the number gets.
I need more context
At least three.
It does not. For example, 5008*5 = 25040 has 2 zeros 4008*5 = 20040 has 3 zeros. So the question is based on false premises.
You add one more zero to the end of the number
There are many numbers such as googolplex, googolplexplex, tricentillion. Any number with more than 100 zeros has more zeros than googol.
Exactly twelve zeros.
180 million has 7 zeros.
I am not entirely sure what you mean; a multiple of 10 can have more than one zeros. For example, 20 x 10 = 200.
A million times a million is a trillion, or 1,000,000,000,000. In this particular case, the shortcut is to add your zeros. When you multiply a number with 6 zeros with another number with 6 zeros, it will always have 12 zeros. In other similar problems beginning with numbers other than 1 or with more than one starting digit that is not a zero, you can just multiply the non-zero part at the beginning and then add the zeros from both multiplicands onto the end of the product, thus 60 x 200 would be 12,000. That is, you multiply the 6 and the 2 and add on the 3 zeros.
there are seven zeros in 10million (10,000,000 there could be more than that depending on how many zeros you put after the decimal point.
Any number that is not zero is significant. However, zeros that appear between non-zeros are significant. Even more confusing is that leading zeros are not significant while trailing zeros are. So, it really depends on what you are looking at. And where the zeros are.
no a plynomial can not have more zeros than the highest (degree) number of the function at leas that is what i was taught. double check the math.
you cant really expand 8.503 any more you can say 8.503000000 with infinite zeros but the zeros arent needed