2 times 54 is one hundred eight.
To write a number to the power of 4 in standard form, you use the notation ( x^4 ), where ( x ) is the base number. For example, if you want to express 2 raised to the power of 4, you would write it as ( 2^4 ). This indicates that 2 is multiplied by itself four times: ( 2 \times 2 \times 2 \times 2 ). In standard form, this simplifies to 16.
The exponential form of 1600 can be expressed as ( 1600 = 16 \times 100 = 16 \times 10^2 ). Since ( 16 ) is ( 2^4 ) and ( 100 ) is ( 10^2 ) or ( (2 \times 5)^2 = 2^2 \times 5^2 ), we can combine these to express 1600 as ( 2^4 \times 10^2 ) or ( 2^4 \times (2 \times 5)^2 ). Thus, the overall prime factorization in exponential form is ( 2^6 \times 5^2 ).
4 times 256^1 2^8 4^4 16^2
2/4 = 1/2
2/5 times 3/4 = 3/10 in simplest form
In the King James version looking only at words beginning with the letter "a" we find.... the word - Abarim - appears 4 times the word - abase - appears 4 times the word - abased - appears 4 times the word - Abia - appears 4 times the word - Abiah - appears 4 times the word - Abinoam - appears 4 times the word - accepteth - appears 4 times the word - accompanied - appears 4 times the word - Achsah - appears 4 times the word - Achzib - appears 4 times the word - act - appears 4 times the word - adder - appears 4 times the word - addeth - appears 4 times the word - Adin - appears 4 times the word - adorned - appears 4 times the word - adulteress - appears 4 times the word - adulterous - appears 4 times the word - advanced - appears 4 times the word - advantage - appears 4 times the word - ages - appears 4 times the word - Ahiah - appears 4 times the word - Ahiman - appears 4 times the word - Alleluia - appears 4 times the word - Alpha - appears 4 times the word - alter - appears 4 times the word - ambassador - appears 4 times the word - amiss - appears 4 times the word - Ammonitess - appears 4 times the word - Annas - appears 4 times the word - antichrist - appears 4 times the word - apostleship - appears 4 times the word - apothecary - appears 4 times the word - appealed - appears 4 times the word - appetite - appears 4 times the word - apply - appears 4 times the word - appointment - appears 4 times the word - apt - appears 4 times the word - Arabian - appears 4 times the word - Arah - appears 4 times the word - Arimathaea - appears 4 times the word - Arpad - appears 4 times the word - arrogancy - appears 4 times the word - ascent - appears 4 times the word - Ashan - appears 4 times the word - asps - appears 4 times the word - ass's - appears 4 times the word - assayed - appears 4 times the word - Attai - appears 4 times the word - attendance - appears 4 times the word - availeth - appears 4 times the word - Azgad - appears 4 times the word - Azubah - appears 4 times
80
The expression (4 \times 4 \times 3 \times 3 \times 3 \times 3) can be rewritten in exponential form by counting the occurrences of each base. There are two 4s and four 3s, so the exponential form is (4^2 \times 3^4).
1/4 x 2 = 2/4 = 1/2
Expanded form of that number is 10 + 4 + 0.2.In word form, we have fourteen and 2 tenths.
To express the number 20240 in simplest form, we can factor it into its prime factors. The prime factorization of 20240 is (2^4 \times 5 \times 11 \times 23). Therefore, the simplest form of 20240 is its prime factorization, which is (2^4 \times 5 \times 11 \times 23).
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, a total of 12 times). Alternatively, it can also be represented as (4^{6}) since (4) is (2^2) and (4^{6} = (2^2)^{6} = 2^{12}).