To write the expression "4 times the difference of 10 and 8 minus 3," you start by calculating the difference of 10 and 8, which is (10 - 8). Then, you multiply that difference by 4, giving you (4 \times (10 - 8)). Finally, you subtract 3 from that result, resulting in the expression (4 \times (10 - 8) - 3).
To write the expression for "ten times the result of eleven minus two," you first calculate eleven minus two, which equals nine. Then, you multiply that result by ten. The final expression can be written as: ( 10 \times (11 - 2) ) or simply ( 10 \times 9 ).
"J minus 3" and "the difference of j and 3.
The expression (15 - 1.5d) can be written in phrase form as "fifteen minus one point five times (d)." This conveys that you are subtracting one point five times a variable (d) from fifteen.
To write a verbal expression for (3x - 4), you can say "three times a number (x) minus four." This conveys the mathematical operations involved: multiplying the variable (x) by three and then subtracting four from the result.
It is: minus five multiplied by n = -5n
It is "a squared minus eighteen b".
Write an algebraic expression for the verbal expression. q squared minus 2 times q
"J minus 3" and "the difference of j and 3.
To write the expression "negative ten times the quantity two minus eleven" in numbers, you would first simplify the expression within the parentheses. Two minus eleven equals negative nine. Then, you multiply negative ten by negative nine to get positive ninety. Therefore, the expression "negative ten times the quantity two minus eleven" can be written as -10 * (2 - 11) = 90.
10(11-2)
4n-5 (Which is four times a number minus 5)
5 times 5 plus 5 times 5 minus 5 divided by 5
X = 4(6-y)
To write a verbal expression for (3x - 4), you can say "three times a number (x) minus four." This conveys the mathematical operations involved: multiplying the variable (x) by three and then subtracting four from the result.
11
It is: minus five multiplied by n = -5n
10 - you