32*24=768
16(8*6)=16(48)=768
64(4*3)=64(12)=768
you can do 5 12 times
commutative property 9X3
It is 113/93. You can simplify the ratio of required.
depending on what your shape is labled as, you add all the expressions up around the outside edge. and sides that are the same have the same expression. so, if it is a square or rectange, the sides opposite each other are the same. after putting all of these expressions together, you can then simplify the expression to give you your final answer. eg. a rectangle with sides 'x+2' and 'x'. you know that the oposite sides of the rectangle are the same so now you have all the sides so: x + x + x+ 2 + x + 2 (simplify) 4x + 4 this is your final perimeter for your rectangle as an expression =P (other shapes with more than 4 sides can still be done as long as you can find lengths that are the sema side and then add them all together still)
You could use it because it shows that its just 7 times 8 flipped!
No, not necessary. To simplify something is to make the expressions "clean and clearer". For instance: 2 / 4 = 1 / 2 [simplified form]
It means find the value of the expression. It cannot be simplified in the way that algebraic expressions usually are.
The answer to 4a times 3b equals 1.3. You have to find the value of A and B.
The product is: 45 times 39 = 1755
To add and subtract algebraic expressions the simple rule of like terms applies. In your homework that asks for the expression represents the perimeter in units of this trapezoid you will need to find the like terms and simplify.
2314
Yes - to find the product of a set of numbers is to multiply them together.
you do 450 over 100 times 870 over 1 the answer you get just simplify. :)
first use 5 times 6 = 30 than add 6 times 1 = 6 so the product of 6 times 6 is 36
you times the two numbers together for example find the product of 5 and 6 =5x6 =30 Product means 'times' (X) Example the product of 5 and 2 is 10 Because 5 X 2 = 10.
we can check it by 2 times
Sample Answer: To verify, a number needs to be substituted for x in both expressions. Use order of operations to simplify and find the value. The value needs to be the same for both expressions to prove equivalence.