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iVinArrow [24]
3 years ago
8

Evaluate 9+12÷3-1•4+2 using the correct order of operations

Mathematics
1 answer:
natita [175]3 years ago
4 0
The answer is 11 if you use PEMDAS! Here is my work:
9+4-4+2 = I multiplied and divided first
13-4+2....9+2....11
Hope this helped :))
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Read 2 more answers
I will give brainiest to whom answers correct and the fastest and a thanks
german

Answer:

(D) The bottom graph, and (A) The top table.

Step-by-step explanation:

The easiest way to pick out the wrong answers is simply through substitution. Substitute the input into the x part of the equation that is given and if it doesn't match up with y everytime, then it is incorrect.

From table A (top table), the input x can be substituted into y = x + 2 which will come out as the output so it is correct.

For table A:

<u>x = -3</u> → y = x + 2 → y = (-3) + 2 → <u>y = -1</u> = -1

<u>x </u><u>=</u><u> </u><u>-</u><u>2</u> → y = x + 2 → y = (-2) + 2 → <u>y = 0</u> = 0

<u>x = </u><u>-</u><u>1</u> → y = x + 2 → y = (-1) + 2 → <u>y = 1</u> = 1

<u>x = 0</u> → y = x + 2 → y = (0) + 2 → <u>y = 2</u> = 2

<u>x = </u><u>1</u><u> </u>→ y = x + 2 → y = (1) + 2 →<u> y = </u><u>3</u> = 3

Since the table matches up with the inputs and outputs of the table, it is a correct answer.

For table B:

<u>x = 3</u> → y = x + 2 → y = (3) + 2 → <u>y = 5</u> = 5

<u>x = 4</u> → y = x + 2 → y = (4) + 2 → <u>y = 6</u> ≠ 7

<u>x = 5</u> → y = x + 2 → y = (5) + 2 → <u>y = 7</u> ≠ 9

<u>x = 6</u> → y = x + 2 → y = (6) + 2 → <u>y = 8</u> ≠ 11

<u>x = 7</u> → y = x + 2 → y = (7) + 2 → <u>y = 9</u> ≠ 13

5 out of the 6 y values of the table do not match the equation, so table B must be incorrect.

Graph C:

Notice how you can see the line cross the x, and y axis. When the line crosses the x axis, it is an x intercept which means y is 0. When the line crosses the y axis, it is a y intercept which means x is 0.

Since the line crosses the y axis at 2, this means that an x of 0 must lead to a y of 2 which it does.

<u>x = 0</u> → y = x + 2 → y = (0) + 2 → <u>y = 2</u> = 2.

But the x intercept doesn't match up as shown here.

<u>y = 0</u> → y = x + 2 → (0) = x + 2 →

0 – 2 = x + 2 – 2 → -2 = x → <u>x = -2</u> ≠ -1

When graphing the line y = x + 2, it's x intercept should be (-2,0). While on this graph, it's (-1,0). This means that this graph is incorrect which leads to D being another correct answer.

✓ Table A: y = x + 2

× Table B: y = 2x – 1

× Graph C: y = 2x + 2

✓ Graph D: y = x + 2

8 0
3 years ago
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