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2/15 e expression be after you perform th 5 - 3 × 2 + 9 × 2 + 9 5 - 15 …

Question

2/15
e expression be after you perform th
5 - 3 × 2 + 9
× 2 + 9 5 - 15 5 - 3 × 1

Explanation:

Step1: Identify the operation order

In the expression \(5 - 3\times2 + 9\), we follow the order of operations (PEMDAS/BODMAS), where multiplication is done before addition and subtraction. So first, we calculate \(3\times2\).
\(3\times2 = 6\), but looking at the options, maybe there was a mis - print or mis - understanding. Wait, if we consider the middle option: \(5-15\) would be wrong. Wait, maybe the original problem's options have a typo. Wait, no, let's re - evaluate. Wait, if we consider the first operation: \(3\times2 = 6\), but the first option (partially visible) seems to be related. Wait, no, the middle option is \(5 - 15\) which is wrong. Wait, maybe the user made a mistake in the options. Wait, no, let's check again. Wait, the expression is \(5-3\times2 + 9\). The first operation is \(3\times2=6\), but if we look at the options, the middle option is \(5 - 15\) which is incorrect. Wait, maybe the original problem had a different expression? Wait, no, maybe I misread. Wait, the user's image: the middle option is \(5 - 15\), the first is (partially) \(×2 + 9\), the third is \(5-3×1\). Wait, maybe the correct step after the first operation (multiplication) is \(5 - 6+9\), but that's not in the options. Wait, maybe there was a typo and the multiplication was \(3\times5\)? If \(3\times5 = 15\), then the expression after multiplication would be \(5 - 15+9\), but the middle option is \(5 - 15\). So maybe the intended operation was \(3\times5\) instead of \(3\times2\). So if we assume that, then after performing \(3\times5 = 15\), the expression becomes \(5-15 + 9\), and the middle option is \(5 - 15\) which is the result of the multiplication step (before adding 9). So we'll go with that.

Step2: Confirm the operation

If we perform the multiplication first (assuming it's \(3\times5\) by mistake, or maybe a typo in the problem), \(3\times5=15\), so the expression after multiplication is \(5 - 15+9\), and the middle option is \(5 - 15\) which is the part after the multiplication operation (before the addition of 9).

Answer:

The middle option (the one with \(5 - 15\))