If you're trying to find the product, that means multiply. So 4*8*C would be 32*C (or 32C). Since the value of C is unknown, this is as far as the equation can go.
Remember:
Sum means add.
Difference means subtract.
Product means multply.
Quotient means divide.
8ab/4c^7=2ab/c^7
The answer is 13.
The number that results from multiplying two or more factors is called a product. For example, when you multiply 3 and 4, the product is 12. In mathematical terms, if you multiply factors a and b, the product is expressed as ( a \times b = c ), where c is the resulting product.
11c - 8
The product can be expressed as abc.
8ab/4c^7=2ab/c^7
The product of c and 7 can be represented as 7c. When this product is decreased by 4, the mathematical expression would be 7c - 4. This expression simplifies to the result of multiplying c by 7 and then subtracting 4 from that product.
The answer is 13.
The number that results from multiplying two or more factors is called a product. For example, when you multiply 3 and 4, the product is 12. In mathematical terms, if you multiply factors a and b, the product is expressed as ( a \times b = c ), where c is the resulting product.
11c - 8
To find the product of 4c and 3c, you multiply the coefficients (4 and 3) together to get 12. Then you multiply the variables (c and c) together to get c^2. Therefore, the result of 4c times 3c is 12c^2.
The product can be expressed as abc.
The expression "a times b times c" represents the multiplication of three variables: a, b, and c. It can be mathematically written as ( a \times b \times c ) or simply ( abc ). The result is the product of these three values. To compute it, you multiply a by b first, then multiply the result by c.
It is simply: 9c which means 9 times c
The equation (A^2 \times B^2 \times C^2) represents the product of the squares of three variables, A, B, and C. It can also be expressed as ((A \times B \times C)^2), which indicates that the product of A, B, and C is squared. This formula is often used in algebra and can apply in various contexts, such as calculating areas or volumes in geometry.
Watch closely, but don't try this at home:(15) times (c) = " 15c "
If two positive fractions are less than 1, it means that both fractions can be expressed as ( a/b ) and ( c/d ), where ( a < b ) and ( c < d ). When you multiply these fractions, the product is ( (a/b) \times (c/d) = (a \times c) / (b \times d) ). Since both ( a ) and ( c ) are less than their respective denominators ( b ) and ( d ), the numerator ( a \times c ) will also be less than the denominator ( b \times d ). Thus, the product remains a positive fraction less than 1.