What do you call an equation such as 10 to the tenth power?
408181
10,000,000,000 or ten billion
726226
It is based on powers of 2.\n\ni.e. 2 ^ 10 = 1024
162348
twenty-three and four tenths  or\ntwenty-three and two fifths \n(4/10 = 2/5)
724609
1000+40+1000+30+1000+20+1000\n+10+1000+0=5100\n\nor was there something else?
236405
its easy to do the math.\n\n10*10*10*10 for the first one so 10000\n\n\n10*10*10*10*10 for the second one which is 100000\n\ndiffrent posibilities
316466
Another answerer gave an example, but I thought it\nmight help to explain it to.\n\nFor any large (or small) number, move the decimal\npoint to just after the first non-zero digit (so\nthat you end up with a number between 1 and 10.\nThen specify the number of digits that the decimal\nwas moved using the "times 10 to the something power"\nnotation.\n\nFor example, 123 would be "1.23 X 10^2"\nOr .00023 would be "2.3 X 10^-4" \n\n(where "^" means "to the power of")
522109
If you really want to do it by hand, you would need to square 32 five times. 32^2^2^2^2^2 = 32^32. Personally, I can't do that in 2 minutes. If I were doing it on a calculator, and the calculator could display enough digits but did not have exponential notation capability, I would calculate 3.2^2=1024, then 1.024^2^2^2^2, which is the same as 32^32/10^48, so the 10th digit would be the same.
885409
A number that can be written as a fraction.
656239
5.7 times 10 raised to the third power
888394
Every time that we move the decimal point to the left, we are dividing a number by 10. we can make up for this by decreasing the power of the exponent by 1.\n\nEvery time that we move the decimal point to the right, we are multiplying a number by 10. we can make up for this by increasing the power of the exponent.\n\n\n.0035 x 10^15 = 3.5 x 10^12\n.002 x 10^17 = 2 x 10^14\n\n7000 x 10^33 = 7 x 10^36\n\nWhen multiplying two scientific notation numbers, like\n\n(a x 10^b) * (c x 10^d)\n\nmultiply a and c, and add b and d. Use the sum as the exponent of the product.\n\nSo:\n\n(3.5 x 10^12) * (2 x 10^14) = 7 x 10^26\n\nNow we can divide.\n\nWhen dividing two scientific notation numbers, like\n\n(a x 10^b) / (c x 10^d)\n\ndivide a by  c, and subtract d from b. Use the difference as the exponent of the product.\n\nSo:\n\n(7 x 10^26) / (7 x 10^36) = 1 x 10^(-10)
805031
1)  √10 · ³√100\n= 10^(1/2) · 10^(2/3)\n= 10^(7/6)\n\n2)  (6x)^(1/2) · (36x²)^(1/4)\n= (6x)^(1/2) · (6x)²^(1/4)\n= (6x)^(1/2) · (6x)^(2/4)\n= 6x\n\n...and so on.  Change the radicands to rational exponents with common bases, and follow the rules from there.  Good luck!
595479
a. 4.5 * 10^5\nb. 6.7 * 10^(-5)\n\nHope this helps for your homework now try to get some sleep if you don't have too much more!  Ha ... I should listen to my own advice ... I think I'm going to it is late ... kinda.  :)
3866
Here's the best I can do. The answer I got is:\n\n24x^4 - 10x^3 + 690x^2 + 3190x = 1217
855940
In scientific notation, you put a decimal point after the first non-zero digit (to make it a number between 1 and 9.9999, then add the power of ten.\n\n4.152 x 10^3
53602
You need to round off the number to 4 digits and use the proper exponent to reflect the entire number:\n\n1.496 x 10^11  Your first answer is correct.
233792
Multiply the numbers 1.25 and 8\n1.25*8 = 10\nadd the exponents on the 10's\nneg.3 + neg.5 = -3 + -5 = -8\nThus, we have\n10 times 10^(-8)\n10 is not in scientific notation\n10 = 1 times 10^1\nThus, the final answer is\n1 times 10^(-7)
72857
since you move the decimal point 3 places to the right to get a whole number, the answer is 5 x 10^-3