729 can be expressed in exponential form with a base of 3 as (3^6). This is because (3^6 = 3 \times 3 \times 3 \times 3 \times 3 \times 3 = 729).
The expression (7 \times 7 \times 7) can be written in exponential form as (7^3). This is because the base (7) is multiplied by itself three times.
To express (2 \times 2 \times 2 \times 6 \times 6 \times 6) in exponential form, first count the number of times each base appears. The base 2 appears 3 times, and the base 6 appears 3 times. Therefore, the expression can be written in exponential form as (2^3 \times 6^3).
exponential form
The number 729 is equal to (27^2) and can also be expressed as (9^3) or (3^6). It is a perfect cube, as it results from multiplying 9 by itself three times (9 x 9 x 9) or from multiplying 27 by itself (27 x 27). Additionally, 729 is the 6th power of 3, showcasing its significance in exponential terms.
24*3 = 48
3^6
3x3x3x3x3 = 3^5
3^6 = 729
The exponential form of 2187 is 3^7. This is because 3 raised to the power of 7 equals 2187. In exponential form, the base (3) is raised to the power of the exponent (7) to give the result (2187).
3^2
30 in exponential form is 3 x 101.
34
The exponential form of 53 is 5^3. In exponential form, the base (5) is raised to the power of the exponent (3), which means 5 is multiplied by itself 3 times. So, 5^3 is equal to 5 x 5 x 5, which equals 125.
9x9x9x9 = 94 = (32)4 = 32*4 = 38
The expression (7 \times 7 \times 7) can be written in exponential form as (7^3). This is because the base (7) is multiplied by itself three times.
To express (2 \times 2 \times 2 \times 6 \times 6 \times 6) in exponential form, first count the number of times each base appears. The base 2 appears 3 times, and the base 6 appears 3 times. Therefore, the expression can be written in exponential form as (2^3 \times 6^3).
Logb (x)=y is called the logarithmic form where logb means log with base b So to put this in exponential form we let b be the base and y the exponent by=x Here is an example log2 8=3 since 23 =8. In this case the term on the left is the logarithmic form while the one of the right is the exponential form.