147abc = 3 x 7 x 7 x a x b x c
Basically, you use prime factorization x variables.
You factor the number into prime factors, dividing each prime out.
Numerators and denominators are just numbers. List the factors of each and circle the numbers that appear on both lists. These are common factors.
No - because its factors include each of the two prime numbers.
The number of decimal places for the product will be the summation of the amount of decimal places of the 2 factors. For example, if your products have 2 decimals each to the right of zero then the product will have an answer with 4 decimals to the right of zero.
The product will be greater than 1, when each of the two factors are greater than 1.
yes
10001/999900
a-n = 1/an = (1/a) x .... x (1/a), this last product having n factors, each is 1/a
Write the general algebraic expression for each using matchstick?
The algebraic expression for the product of 6 and s is 6s. In algebra, when two quantities are multiplied, we simply write them next to each other with no operation symbol in between. Therefore, 6 multiplied by s is represented as 6s.
Read the problem. Write each fact as a variable expression. Write each fact as a sentence.
For each of a list of algebraic expressions, find one or more common factors and factorise the expression.
the + of a number and 10 k decreased by 4 = k-4
Two numbers are factors of a product when they multiply with each other to become the product. For example, if the product number is 10, then our factors can be 2 and 5, or 1 and 10.
To write 87 as a product of its prime factors, we first divide it by the smallest prime number, which is 3. This gives us 87 = 3 * 29. Since 29 is a prime number itself, the prime factorization of 87 is 3 * 29.
12 can be written as 3 x 4 or 2 x 6
To write an expression with three terms, you need to include three different parts separated by either addition or subtraction symbols. For example, an expression with three terms could be "2x + 3y - 5z". Each part of the expression (2x, 3y, and -5z) is considered a separate term. It's important to ensure that each term is distinct and clearly separated within the expression.