Basic Science Research
Basic science research is the easiest type of research to design, since the experimenter has the most control over variables and conditions.
Basic science research is often considered the easiest type of research to design, because the experimenter has the most control over the variables and conditions. It focuses on understanding fundamental processes by carefully manipulating variables to observe specific outcomes.
Key Takeaways
Independent variable = what the experimenter changes; dependent variable = what's measured.
Positive controls confirm the experiment can detect an effect; negative controls confirm no effect occurs without the independent variable.
Causality requires the outcome be directly attributable to the manipulated variable, not confounding factors.
Systematic error skews results consistently in one direction; random error is unpredictable and averages out with larger samples.
Accuracy = closeness to the true value; precision = consistency between measurements. A result can be one without the other.
Independent and Dependent Variables
At the core of any research experiment are two variable types:
Independent variable — the factor the experimenter changes or manipulates.
Dependent variable — the outcome being measured.
In a light-and-plant-growth experiment, the independent variable is the color of light (red, blue, or green), and the dependent variable is plant height after a set period.
Controls: Positive vs. Negative
Controls are elements of the experiment held constant to isolate the independent variable's effect. Controls fall into two types:
Positive vs. negative controls
Control type
Purpose
Example
Positive control
Confirms the experiment can produce a measurable effect
A group grown under known-good white light
Negative control
Confirms there is no effect when the independent variable is absent
Plants grown in complete darkness
Causality
Causality establishes an if-then relationship between the independent and dependent variables. If the hypothesis is "if plants are exposed to red light, then they will grow taller," causality requires that the change in plant height is directly attributable to light color — not to interference from other factors like water, soil, or temperature.
Error Sources: Systematic vs. Random
Even well-designed experiments are subject to error, which falls into two categories:
Systematic error — consistent inaccuracies that skew results in a particular direction, usually from a flaw in the experimental setup (e.g., a miscalibrated ruler that consistently measures plant heights too short).
Random error — unpredictable fluctuations, such as day-to-day environmental variation. Random error is usually less concerning with a large enough sample size, since its effects average out over multiple trials.
Precision vs. Accuracy
Error connects to two related but distinct ideas:
Accuracy (validity) — how close a measurement is to the true value. If the true plant height is 10 cm and measurements consistently hover around 9.8–10.2 cm, the experiment is accurate.
Precision (reliability) — how consistent repeated measurements are, even if they aren't close to the true value. If every measurement reads exactly 8.5 cm, the experiment is precise but not accurate.
The target analogy illustrates all four combinations:
Precision vs. accuracy: the target analogy
Quadrant
Accurate?
Precise?
Description
Upper left
Yes
No
Data points scattered around the bullseye — close on average, but inconsistent
Upper right
Yes
Yes
Data points tightly clustered on the bullseye — the ideal outcome
Lower left
No
No
Data points scattered and far from the bullseye — both inconsistent and inaccurate
Lower right
No
Yes
Data points tightly clustered but far from the bullseye — consistent but systematically wrong, often from systematic error
Common MCAT Mistakes
Mixing up independent and dependent variables. The independent variable is what the experimenter deliberately changes; the dependent variable is what's measured as a result. Reversing the two misreads the whole experimental design.
Confusing positive and negative controls. A positive control confirms the setup can detect an effect (a known-good condition); a negative control confirms there's no effect when the independent variable is absent. Mixing them up leads to misinterpreting whether an experiment is even capable of showing a result.
Treating precision as if it guarantees accuracy. Tightly clustered measurements only prove consistency, not correctness — a precise-but-inaccurate result usually points to systematic error, not random noise.
Assuming any correlation implies causality. Causality specifically requires that the outcome be directly attributable to the manipulated variable, with confounding factors like water, soil, or temperature ruled out — not just that the two variables moved together.
MCAT-Style Concept Check
Question: A researcher measures the boiling point of a liquid five times using a thermometer that is miscalibrated to read 2°C too high on every trial. The five readings are 102.1°C, 102.3°C, 101.9°C, 102.2°C, and 102.0°C. Which best describes these results?
A) Accurate and precise, since the readings are tightly clustered near the true value
B) Accurate but not precise, since the readings vary slightly from trial to trial
C) Precise but not accurate, since the readings are consistent but skewed by systematic error
D) Neither accurate nor precise, since the miscalibration makes every reading unreliable
Answer: C
Explanation: The five readings cluster tightly together (within about 0.4°C of each other), which means the measurement is precise — repeated trials give consistent results. But because the thermometer is miscalibrated to read 2°C too high on every trial, the readings are systematically skewed away from the true boiling point, making them inaccurate. This is a textbook example of systematic error: a consistent flaw in the experimental setup that produces precise but inaccurate data, corresponding to the "lower right" quadrant of the target analogy — tightly clustered but off the bullseye.
FAQ
What's the difference between an independent and a dependent variable?
The independent variable is the factor the experimenter changes or manipulates (e.g., the color of light); the dependent variable is the outcome being measured (e.g., plant height).
What's the difference between a positive and a negative control?
A positive control confirms the experiment can produce a measurable effect under known-good conditions. A negative control confirms there's no effect when the independent variable is absent.
What does causality require in an experiment?
Causality requires that the change in the dependent variable be directly attributable to the independent variable, with other confounding factors (like water, soil, or temperature) ruled out — not just that the two variables happen to correlate.
Can a measurement be precise but not accurate?
Yes. Precision measures consistency between repeated measurements, while accuracy measures closeness to the true value. A result can be tightly clustered (precise) yet consistently off from the true value (inaccurate) — typically the signature of systematic error.