36
To write ( bxbxbxbxbxb ) in short index form, you can group the terms. Since there are six ( b )s multiplied together, you can express it as ( b^6 ). Therefore, the short index form of ( bxbxbxbxbxb ) is ( b^6 ).
0.006 in index form can be expressed as (6 \times 10^{-3}). This means that 0.006 is equivalent to 6 multiplied by 10 raised to the power of -3, indicating that the decimal point is moved three places to the left.
7 x 7 x 7 is the expanded form of 343. The proper index form of this exponent would be73
To express 375 in index form, we first factor it into its prime components. The prime factorization of 375 is (3 \times 5^3). Therefore, in index form, 375 can be written as (3^1 \times 5^3).
To express 375 in index form, we first find its prime factorization. The prime factorization of 375 is (3 \times 5^3). Therefore, in index form, 375 can be written as (3^1 \times 5^3).
To write ( bxbxbxbxbxb ) in short index form, you can group the terms. Since there are six ( b )s multiplied together, you can express it as ( b^6 ). Therefore, the short index form of ( bxbxbxbxbxb ) is ( b^6 ).
0.006 in index form can be expressed as (6 \times 10^{-3}). This means that 0.006 is equivalent to 6 multiplied by 10 raised to the power of -3, indicating that the decimal point is moved three places to the left.
Ah, index form is a way to write numbers using exponents. So, if we want to write 64 in index form, we can express it as 2^6. Isn't that just lovely? It's like a little mathematical painting on canvas!
7 x 7 x 7 is the expanded form of 343. The proper index form of this exponent would be73
"index" is the singular form - "indices" is the plural :)
648 expressed as a product of its prime factors in index form is 2^3 times 3^4
0.0000000063
4d3 multiplications add in powers.
6 X 10 to the power of 1
To express 375 in prime factor index form, first, factor it into its prime components. The prime factorization of 375 is (3 \times 5^3) because (375 = 3 \times 125) and (125 = 5^3). Therefore, the prime factor index form of 375 is (3^1 \times 5^3).
The expression (8 \times 8 \times 8) can be written in index form as (8^3). This indicates that 8 is multiplied by itself three times. The base is 8, and the exponent is 3.
In mathematics, index form refers to expressing a number as a base raised to a power. For example, in the expression 5^3, 5 is the base and 3 is the index or exponent. This notation indicates that 5 is multiplied by itself 3 times, resulting in the value of 125. Index form is commonly used in algebra and arithmetic to represent repeated multiplication efficiently.