534,000 to the first exponent
a quantity expressed asa number raised to a power
The number 5,764,801 can be expressed in exponential form as (7^7). This indicates that 7 is raised to the power of 7, resulting in the value of 5,764,801.
3.5
The number 4096 can be expressed in exponential form as ( 2^{12} ). This is because 4096 is the result of multiplying 2 by itself 12 times (2 × 2 × 2 × ... × 2). Therefore, the exponential representation of 4096 is ( 2^{12} ).
The number 71,000 can be expressed in exponential form as ( 7.1 \times 10^4 ). This notation indicates that 7.1 is multiplied by 10 raised to the power of 4, reflecting the number's value in scientific notation.
a quantity expressed asa number raised to a power
The number 5,764,801 can be expressed in exponential form as (7^7). This indicates that 7 is raised to the power of 7, resulting in the value of 5,764,801.
3.5
The number 4096 can be expressed in exponential form as ( 2^{12} ). This is because 4096 is the result of multiplying 2 by itself 12 times (2 × 2 × 2 × ... × 2). Therefore, the exponential representation of 4096 is ( 2^{12} ).
The number 71,000 can be expressed in exponential form as ( 7.1 \times 10^4 ). This notation indicates that 7.1 is multiplied by 10 raised to the power of 4, reflecting the number's value in scientific notation.
No, 24 is not in exponential form. Exponential form typically refers to a number expressed as a base raised to a power, such as ( a^b ). For example, ( 24 ) can be factored into ( 2^3 \times 3^1 ), but it is not written simply as ( a^b ).
Suppose a composite number x can be expressed as a product of primes p, q, r ... in exponential form as x = pa*qb*rc ... has (a+1)*(b+1)*(c+1) ... factors. So, the bigger a, b, c etc are, the greater the number of factors.
Yes, but perhaps only for exponents greater than 1 .
Yes, numbers written with exponents are expressed in exponential form. For example, (2^3) represents the number 2 raised to the power of 3, which equals 8. Exponents indicate how many times the base number is multiplied by itself. Thus, any number written in this format is considered to be in exponential notation.
The exponential form of 60,000 can be expressed as (6.0 \times 10^4). This representation highlights that 60,000 can be obtained by multiplying 6.0 by 10 raised to the power of 4, which accounts for the four zeros in the number.
The number 0.0000091 in exponential notation is expressed as (9.1 \times 10^{-6}). This notation indicates that the decimal point has been moved six places to the right to convert it to a number between 1 and 10, which is 9.1, while the exponent reflects the number of places moved.
The exponential form of the number 10 can be expressed as (10^1), indicating that 10 is raised to the power of 1. Additionally, it can also be represented in terms of a different base, such as (2^{\log_2(10)}) or (e^{\ln(10)}), where (e) is the base of the natural logarithm. However, the simplest exponential form is (10^1).