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What is the exponential form of 2x2x2x2x2?
The exponential form of 2x2x2x2x2 is: 25
What is 50 in exponential form?
50 in exponential form is: 5.0 × 101
What is 8 to the 2nd power in exponential form?
8², that is the exponential form. :)
How is 2x2x2x2x2x7 expressed in exponential notation?
25 x 7
How do you write a number in exponential form?
Write abcbabc in exponential form
What is the prime factorization in exponential form for the number 84?
2x2x2x3x3
What is the prime factorization in exponential form for 72?
72 = 2x2x2x3x3 =23x32
What is the volume of a cube that is 7inches on each side expressed in exponential form expanded form and standard form?
it would be 7 raised to the third power for exponential form and 7x7x7in expanded form and 343 in standard form .
What is the prime factorization of 3452?
Expressed in exponential form, 3452 = 22 x 863
What is the meaning of the word exponential form?
a quantity expressed asa number raised to a power
How is 3x3x3x5x5 expressed in exponential notation?
3x3x3x5x5 expressed in exponential notation is: 33 x 52
How would you express 9 in rational exponential form?
Nine would be expressed as 3^2.
What is the prime factorization of 36 written in exponential form?
Expressed in its simplest form, 36 can be factorized as 32 x 22.
How do you write the number 4096 in exponential form?
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} ).
What is the exponential form of 54?
The exponential form of 54 can be expressed as ( 2 \times 3^3 ). This means that 54 can be represented as the product of 2 and 3 raised to the power of 3. Alternatively, 54 can also be expressed as ( 3^{3} \times 2^{1} ) to highlight both prime factors.
What is exponential form of a number 10?
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).
Find a number less than 534000 and a number greater than 534000 that can be expressed in exponential form?
534,000 to the first exponent
