For an ACT Science graph or table, locate the requested variable and units before calculating. Then decide whether the question asks for a value, a change or a conclusion. The four original questions below use one small dataset so you can see exactly where those tasks differ. They teach data reading; they are not an official ACT test.
ACT’s preparation guidance includes locating data, comparing points and interpreting relationships. These are different operations. The largest value in a table will not answer a question asking for the largest change. A line that rises does not establish why it rises.
Before practicing Science, check the version of the ACT you are taking and whether Science is part of your registration or school-day administration. Do not let an old test booklet determine your current test plan.
In a fictional classroom trial, students measure the temperature of water in two containers at four times. Both start at 70°C. Container A is uncovered; container B has a lid. The table reports observed readings. It does not establish that the lid was the only difference between the setups.
Original practice data: water temperature over time
Time (minutes)
Container A (°C)
Container B (°C)
0
70
70
2
58
64
4
49
59
6
43
55
Question 1: a direct lookup
At four minutes, what is the recorded temperature in container B? Find the row labeled 4, then follow it to the B column. The answer is 59°C. The nearby 49°C belongs to A; 55°C belongs to B at a different time.
This simple question checks alignment. If you miss it, adding harder science facts is unlikely to fix the issue. Practice identifying the requested series and marking its intersection with the stated time. On a graph, the equivalent is choosing the correct line or marker in the legend.
Question 2: compare changes, not final temperatures
During which two-minute interval does container A have its greatest temperature decrease? From 0 to 2 minutes it drops 12°C; from 2 to 4 it drops 9°C; from 4 to 6 it drops 6°C. The greatest decrease occurs in the first interval.
Choosing the final interval because 43°C is the lowest reading confuses a value with a change. These intervals have equal duration. If the intervals were unequal, comparing a rate would require dividing each change by its elapsed time.
Question 3: an estimate needs an assumption
Estimate B’s temperature at three minutes, assuming a straight-line change between the two- and four-minute readings. Three minutes is halfway between them, so the estimate is (64 + 59) ÷ 2 = 61.5°C.
That is interpolation within the observed time range. It is not a recorded measurement, and it depends on the stated straight-line assumption. Estimating a temperature at ten minutes would go outside the range and would require more caution about whether the pattern continues.
Question 4: what does the experiment support?
The table supports the statement that B remained warmer than A at each measurement after the start. It does not, by itself, establish that all covered containers cool more slowly under every condition. The setups might differ in material, water volume or surroundings.
A better follow-up trial would hold those conditions constant, change only the cover condition and repeat the observations. Distinguish what the readings show from the explanation you hope they support. In an actual question, use the experiment description to decide which variables were controlled.
Original English, Math, Reading and Science practice with connected passages, worked explanations, a cooling graph and reusable study tools. This is instructional skill practice, not a calibrated official test form.
Official sources checked October 8, 2026. The provider or program’s current instructions take precedence. Original examples are teaching material, not applicant submissions. About our research, AI assistance and corrections.