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Question
multiple-choice question once you box in the variable term, what inverse operation will you use? subtraction addition division
When isolating a variable term (e.g., in an equation like \(x + a = b\) where we box \(x\)), to solve for the variable, we use the inverse operation of the one used to combine the variable with other terms. If the variable term is isolated via addition (e.g., \(x\) is added to a constant), the inverse of addition is subtraction? Wait, no—wait, the question is: once you box the variable term (assuming the variable term is, say, in a multiplication or division? Wait, no, let's re-express. Wait, maybe the context is: if the variable term is, for example, in an equation where the variable is multiplied (like \(3x = 6\)), but no—wait, the options are Subtraction, Addition, Division. Wait, maybe the variable term is part of an addition? Wait, no, the inverse of addition is subtraction, inverse of subtraction is addition, inverse of multiplication is division, inverse of division is multiplication. But the options here are Subtraction, Addition, Division. Wait, maybe the variable term is, for example, if we have \(x + 5 = 10\), and we box \(x\), then to solve for \(x\), we use subtraction (subtract 5 from both sides). But wait, the options: the first option (leftmost) is Division, middle is Addition, right is Subtraction? Wait, the image shows: the checkboxes are for Subtraction (first checkbox), Addition (second), Division (third)? Wait, no, the text: "Once you box in the variable term, what INVERSE operation will you use?" So if the variable term is, say, in a situation where the operation used to form the term is addition, the inverse is subtraction; if multiplication, inverse is division. But the options given are Subtraction, Addition, Division. Wait, maybe the variable term is multiplied by a coefficient (like \(2x\)), so to isolate \(x\), we use division (divide by 2). But the options: the third checkbox is Division? Wait, the image labels: the first checkbox (top) is Subtraction, middle is Addition, bottom is Division. Wait, the question is about the inverse operation after boxing the variable term. Let's think: if the variable term is, for example, \(x\) in \(x + 3 = 7\) (boxed \(x\)), then to solve for \(x\), we use subtraction (subtract 3). But the options: Subtraction is an option. Wait, maybe the intended answer is Subtraction? No, wait, maybe I got the options reversed. Wait, the image: the text is vertical? Wait, the image is rotated? Wait, let's reorient: the image is rotated 90 degrees clockwise. So the correct orientation: the "MULTIPLE-CHOICE QUESTION" is vertical, so rotating 90 degrees counterclockwise: the options are (from top to bottom when rotated) Division, Addition, Subtraction? No, wait, the original image: when you rotate it 90 degrees counterclockwise, the text "Subtraction" is top, "Addition" middle, "Division" bottom. Wait, no, let's look at the text: "Once you box in the variable term, what INVERSE operation will you use?" Then the options are (from left to right in the original image, which is rotated) Subtraction (first checkbox), Addition (second), Division (third). Wait, no, the original image: the first checkbox (left) is labeled "Division", middle "Addition", right "Subtraction"? No, the text under the checkboxes: first (left) is "Division", middle "Addition", right "Subtraction"? Wait, no, the user's image: the text below the checkboxes (from left to right) is "Division", "Addition", "Subtraction"? No, the OCR: "Subtraction" (top checkbox), "Addition" (middle), "Division" (bottom). Wait, the OCR text: the top checkbox is labeled "Subtraction", middle "Addition", bottom "Division". So the options are S…
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Subtraction (the checkbox labeled "Subtraction" at the top)