Repeated multiplication can be expressed using powers by indicating how many times a number, known as the base, is multiplied by itself. For instance, if you multiply 2 by itself three times, you can write this as (2^3), which equals (2 \times 2 \times 2). In general, if a number (a) is multiplied by itself (n) times, it can be written as (a^n). This notation simplifies the expression and provides a clear way to represent large multiplications.
To write repeated multiplication in an exponential notation, you should write the number that has to be multiplied as the base. Count the number of times that the number is used.
24 = 23 x 3
225 = 32 x 52
Do you mean 1.9 x 10^4 ?
Oh, what a happy little question! To write 216 using 6 as the repeated factor, you simply multiply 6 by 6 by 6. So, 6 x 6 x 6 equals 216. Isn't that just a beautiful little math problem?
To write repeated multiplication in an exponential notation, you should write the number that has to be multiplied as the base. Count the number of times that the number is used.
Not unless the larger section is repeated using D.C./D.S. markings.
With repeated multiplication.
Decimal notation is.
24 = 23 x 3
225 = 32 x 52
Do you mean 1.9 x 10^4 ?
Oh, what a happy little question! To write 216 using 6 as the repeated factor, you simply multiply 6 by 6 by 6. So, 6 x 6 x 6 equals 216. Isn't that just a beautiful little math problem?
how can exponent can make it easier to write an expression with a repeated factor in the product
820.681+10
If by "4.7 repeated" you mean 4.77777777...., then it is 47/9.
70 = (7 x 101) + (0 x 100)