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Which operations are commutative and associative?
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.
A town b is between towns a and c b is five times as far from c as it is from a the distance from a to c is 144km how far is it from a to b?
the distance from A to B is 24Km
How does each multiplication problem compare its corresponding division problem?
If A times B = C and C is not 0, then the related division problems are C/A = B and C/B = A.
What is x times a minus b equals m times x minus c for x?
x(-b)=m(x-c)
When cross multiplying do you add then or subtract?
When cross multiplying, you do not add or subtract; instead, you multiply. In the equation ( \frac{a}{b} = \frac{c}{d} ), you cross multiply by calculating ( a \times d ) and ( b \times c ). This results in the equation ( a \times d = b \times c ).
Which operations are commutative and associative?
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.
What is the answer to A plus B plus C equals A times B equals C?
A=0 b=0 c=0
How do you work a proportional problem?
The product of the means equals the product of the extremes. In other words, if A is to B as C is to D, then B times C equals A times D, so... A = B x C ÷ D B = A x D ÷ C C = A x D ÷ B D = B x C ÷ A
A town b is between towns a and c b is five times as far from c as it is from a the distance from a to c is 144km how far is it from a to b?
the distance from A to B is 24Km
How does each multiplication problem compare its corresponding division problem?
If A times B = C and C is not 0, then the related division problems are C/A = B and C/B = A.
What is x times a minus b equals m times x minus c for x?
x(-b)=m(x-c)
When cross multiplying do you add then or subtract?
When cross multiplying, you do not add or subtract; instead, you multiply. In the equation ( \frac{a}{b} = \frac{c}{d} ), you cross multiply by calculating ( a \times d ) and ( b \times c ). This results in the equation ( a \times d = b \times c ).
What is property that when you add or multiply you can group numbers together in any combination?
The property you are referring to is the Associative Property. This property applies to both addition and multiplication, stating that when you add or multiply numbers, the way in which the numbers are grouped does not affect the final result. For example, in addition, ( (a + b) + c = a + (b + c) ), and in multiplication, ( (a \times b) \times c = a \times (b \times c) ).
What is the math equation Formula A2xb2xc2?
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.
What is a times x minus b equals c for x?
ax - b = cAdd 'b' to each side:ax = b + cDivide each side by 'a':x = (b + c) / a
What does b times c equal?
Well, darling, b times c equals the product of b and c. In other words, you multiply those two numbers together to get your answer. Math can be a real hoot, can't it?
If two positive fractions are less than 1 why is their product also less than 1?
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.
