The value of the expression [(114−34)⋅(−23)3]÷(−4) is equal to the fraction 5451/4 or the mixed fraction 1362 whole number, 3/4.
<h3>Evaluation for the expression considering PEDMAS</h3>
P – Parenthesis First: B – Brackets First
E – Exponents
D – Division
M – Multiplication
A – Addition
S – Subtraction
We evaluate the expression [(114−34)⋅(−23)3]÷(−4) as follows;
114 - 34 = 79
-23 × 3 = -69
so;
[(114−34)⋅(−23)3] = 79 × −69
[(114−34)⋅(−23)3] = −5451
[(114−34)⋅(−23)3]÷(−4) = −5451/−4
divide through by the common factor −1
[(114−34)⋅(−23)3]÷(−4) = 5451/4
Therefore, the simplified value for the expression [(114−34)⋅(−23)3]÷(−4) is the fraction 5451/4 or the mixed fraction 1362 whole number, 3/4
Learn more about PEDMAS here: brainly.com/question/345677
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Sorry but I can’t see the pic.
The answer is 6
Explanation:
Set up a ratio
The percentage of candy bars left is
100
−
70
=
30
Let 30% be the partial percentage.
Let 100% be the total percentage.
Let x be the partial number of candy bars.
Let 20 be the total number of candy bars.
30
100
=
x
20
Multiply both sides by 20
30
×
20
100
=
x
×
20
20
This leaves
600
100
=
x
Dividing by 100 gives
6
=
x
.
There are 6 candy bars left
Simply just think of two numbers that multiply to -48.
That's -12 and 4.
Does it add up to 8: -12 + 4 = 4 -12 = -8
It doesn't, so we revert the sign.
12 and -4 Product = 12*-4 = -48
Addition = 12 + -4 = 12 -8 = 8. Correct.
The answer is 12 and -4.
