Using Euler's relation, we know that e^(i*n*pi) = cos(n*pi) + i*sin(n*pi) where n is an integer. We also know that we can rewrite 10 as e raised to a specific power, namely e^(ln(10)). So substituting this back into 10^i and then applying Euler's relation, we obtain 10^i = (e^(ln(10)))^i = (e^(i*ln(10))) = cos(ln(10)) + i*sin(ln(10)).
10^14
(-10) raised to 2 = 100
10 raised to the power of -1 is 0.1
It is ten raised to the power of a googol: 10^googol
To calculate six times ten to the negative power, multiply 6 by the value of ten raised to the negative power. For example, if the power is -3, it would be 6 times 10 to the negative third power, which equals 0.006.
10 raised by the ten power is 10000000000, also known as ten million.
10^14
One ten billionth
0.000 000 01 is.
(-10) raised to 2 = 100
10 raised to the power of -1 is 0.1
15
It is ten raised to the power of a googol: 10^googol
To calculate six times ten to the negative power, multiply 6 by the value of ten raised to the negative power. For example, if the power is -3, it would be 6 times 10 to the negative third power, which equals 0.006.
The power of ten for 530,000 can be expressed in scientific notation as (5.3 \times 10^5). This means that 530,000 is equal to 5.3 multiplied by ten raised to the fifth power. In standard form, the number is 530,000, which has five zeros following the 5.
One ten billionth.
11 raised to the 9th power divided by 9 raised to the 90th power