Word problems involving graphs or data require students to extract relevant information, use the graph or table to find values, and perform calculations to answer questions.
You already know how to read a scaled bar graph — finding the value a bar represents, using the scale to interpret heights that land between labeled tick marks. And you have practiced multi-step word problems, where solving the question requires more than one calculation. Data word problems combine both skills: the graph or table is the *source of information*, and the word problem tells you *what to do with it*.
The first move in any data word problem is to read the question before reading the graph. The question tells you what you are looking for, which determines which parts of the graph you actually need. If the question asks "how many more students prefer soccer than basketball?", you only need two bars. If it asks "what is the total for all sports combined?", you need every bar. Reading the question first prevents you from getting lost in data you don't need.
Next, extract only the values the question requires. Write them down separately — don't try to hold them in your head while also doing arithmetic. If a bar reaches the line between 10 and 20 on a scale marked by tens, use what you know about the scale: if each interval represents 10, the halfway point is 15. Precise reading depends on understanding the scale, just as you practiced with scaled bar graphs.
Finally, perform the calculation. This is where your multi-step word problem skills take over. "How many more?" signals subtraction. "How many in all?" or "combined?" signals addition. Some questions require two steps: find each value from the graph, then compare them. The graph does not do the math for you — it only stores the data. Your job is to read accurately, choose the right operation, and carry out the calculation. Checking whether your answer makes sense in context (is 3 students more plausible than 300 in a class survey?) is the final habit of a careful data reader.
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