SSAT Middle Level Quantitative › How to multiply variables
Which of the following is NOT the same as
The answer shows that the 3 in front of the has been cancelled, but not removed from the denomitator for the
.
Solve the following expression,
.
The expression is already solved.
When multiplying like variables, the constants are multiplied together.
For the exponents, when you multply variable exponents you have to add the exponents together.
and
so that gives you an answer of
.
Simplify:
Apply the distributive property:
Multiply in modulo 8:
None of the other choices give the correct answer.
In modulo 8 arithmetic, a number is congruent to the remainder of the divison of that number by 8. Since
and
then
.
The correct response is 4.
Suppose you know the values of all variables in the expression
and you want to evaluate the expression.
In which order will you carry out the operations?
Adding, squaring, multiplying
Squaring, multiplying, adding
Multiplying, adding, squaring
Multiplying, squaring, adding
Adding, multiplying, squaring
By the order of operations, the operation inside grouping symbols, which here is addition, takes precendence, followed by, in order, squaring and multiplication.
Which of the following phrases can be written as the algebraic expression ?
Fifty-five subtracted from the product of nine and a number
The product of nine and a number subtracted from fifty-five
Nine multiplied by the difference of a number and fifty-five
Nine multiplied by the difference of fifty-five and a number
The correct answer is not given among the other responses.
is fifty-five subtracted from
.
is the product of nine and a number.
Subsequently, is "fifty-five subtracted from the product of nine and a number".
Simplify:
To solve, you can use the commutative and associative properties of multiplication to group like-terms together.
The 4 and 3 should be first multiplied, resulting in 12.
Next should be multiplied by
, giving us
.
12 times is equal to
.
Therefore, the correct answer is .
Given ,
, and
, compute
.
refers to the product of the three variables:
.
Simplify:
Apply the distributive property:
Simplify:
Apply the distributive property: