ab
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.
Both addition and multiplication are commutative and associative operations. Commutative means that the order of the operands does not affect the result (e.g., (a + b = b + a) and (a \times b = b \times a)). Associative means that the grouping of the operands does not change the result (e.g., ((a + b) + c = a + (b + c)) and ((a \times b) \times c = a \times (b \times c))). These properties hold for real numbers and many other number systems.
Both the commutative and associative properties apply to addition and multiplication. The commutative property states that the order of the numbers does not affect the result (e.g., (a + b = b + a) and (a \times b = b \times a)). The associative property states that the grouping of the numbers does not change the result (e.g., ((a + b) + c = a + (b + c)) and ((a \times b) \times c = a \times (b \times c))). These properties help simplify calculations and expressions in mathematics.
It depends what B =
no sorry i meant if a times b is 24 and yes it is.
4
b times b times b = b3 b plus b plus b = 3b
B added a times would be another way of saying B*a For example if a=4 then B + B+ B + B , which is 4B
basically a times b = b times a
b times 7
ab - eb = b(a - e)
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.
The number of times a divides b is equal to the quotient when b is divided by a.
3 times a times a times b
b2
If a and b are integers, then a times b is an integer.
Both addition and multiplication are commutative and associative operations. Commutative means that the order of the operands does not affect the result (e.g., (a + b = b + a) and (a \times b = b \times a)). Associative means that the grouping of the operands does not change the result (e.g., ((a + b) + c = a + (b + c)) and ((a \times b) \times c = a \times (b \times c))). These properties hold for real numbers and many other number systems.