3x10 to the eighth is 300,000,000 because it is a positive power and you move the decimal right eight spaces.
That's the easy-to-memorize number that's often used to denote the speed of light
expressed in meters per second, and differs from the true figure by less than 0.07% .
Three to the ninth power can be expressed as (3^9). This notation indicates that the number 3 is multiplied by itself a total of nine times. You can also express it as (3 \times 3 \times 3 \times 3 \times 3 \times 3 \times 3 \times 3 \times 3).
Eight times twenty-five times twenty-three is equal to 4,600.
The product of 3.25 times 10 to the 3rd power x 6.1 times 10 to the negative 1 power, expressed in scientific notation, is: 3.25061 × 103
A number expressed using exponents is a way to represent that number as a base raised to a power. For example, ( 8 ) can be expressed as ( 2^3 ), indicating that ( 2 ) is multiplied by itself three times (i.e., ( 2 \times 2 \times 2 = 8 )). Exponents indicate how many times to use the base in multiplication, simplifying the representation of large numbers or repeated multiplication.
negative eight plus two times four to the second power
Example: Express the number 100000000 as a power of 10. 100000000 is 1 followed by eight zeroes. This is 8 10 expressed as a power of ten which represents 10 multiplied by itself eight times.
Power=current squared times resistance
Three to the ninth power can be expressed as (3^9). This notation indicates that the number 3 is multiplied by itself a total of nine times. You can also express it as (3 \times 3 \times 3 \times 3 \times 3 \times 3 \times 3 \times 3 \times 3).
Eight times twenty-five times twenty-three is equal to 4,600.
(3*8)0=1, because any real number taken to the zero power = 1.
The product of 3.25 times 10 to the 3rd power x 6.1 times 10 to the negative 1 power, expressed in scientific notation, is: 3.25061 × 103
There are 3 significant digits; the number can be expressed as 9.09 times ten to the minus third power.
A number expressed using exponents is a way to represent that number as a base raised to a power. For example, ( 8 ) can be expressed as ( 2^3 ), indicating that ( 2 ) is multiplied by itself three times (i.e., ( 2 \times 2 \times 2 = 8 )). Exponents indicate how many times to use the base in multiplication, simplifying the representation of large numbers or repeated multiplication.
negative eight plus two times four to the second power
Eight times Eight times Eight, or 8*8*8
The power taken by a 3-phase load is commonly expressed as "three-phase power," which can be calculated using the formula ( P = \sqrt{3} \times V_L \times I_L \times \cos(\phi) ), where ( P ) is the total power, ( V_L ) is the line voltage, ( I_L ) is the line current, and ( \cos(\phi) ) is the power factor. This formulation accounts for the three phases of the system, providing a comprehensive measure of power consumption in three-phase electrical systems.
In math, ( 6 \times 6 \times 6 ) represents the multiplication of three sixes. This can also be expressed as ( 6^3 ), which means 6 raised to the power of 3. The result of ( 6 \times 6 \times 6 ) is 216.