krit.club logo

Scientific Enquiry - Recording data in tables, bar charts, and line graphs

Grade 5IGCSE

Review the key concepts, formulae, and examples before starting your quiz.

🔑Concepts

Data Tables: Tables are used to organize observations. The independent variable (what you change) is placed in the left column, and the dependent variable (what you measure) is placed in the right column. Units should be written in the header, e.g., cmcm, gg, or ss.

Bar Charts: These are used for categorical or discrete data (e.g., types of fruit or number of siblings). Bars should have equal width, and there must be gaps between the bars.

Line Graphs: These are used for continuous data, often showing changes over time (e.g., plant growth over 77 days). Points are plotted and connected with a line to show a trend.

Axes Labeling: The horizontal axis (xx-axis) represents the independent variable. The vertical axis (yy-axis) represents the dependent variable. Both must have clear labels and units.

Scale Selection: A scale must be consistent. For example, if 1extcm1 ext{ cm} on the graph represents 10extgrams10 ext{ grams}, every 1extcm1 ext{ cm} must represent exactly 10extgrams10 ext{ grams} to avoid distorting the data.

📐Formulae

Mean=Sum of all data valuesTotal number of values\text{Mean} = \frac{\text{Sum of all data values}}{\text{Total number of values}}

Range=Highest ValueLowest Value\text{Range} = \text{Highest Value} - \text{Lowest Value}

Interval=Maximum Value on AxisNumber of Grid Squares\text{Interval} = \frac{\text{Maximum Value on Axis}}{\text{Number of Grid Squares}}

💡Examples

Problem 1:

A student measures the temperature of water every minute for 55 minutes as it cools. The readings are 80C80^{\circ}C, 75C75^{\circ}C, 70C70^{\circ}C, 66C66^{\circ}C, and 63C63^{\circ}C. Should this data be recorded in a bar chart or a line graph?

Solution:

A line graph.

Explanation:

Since time and temperature are both continuous variables, a line graph is the best way to show the trend of the water cooling over the 55 minute period.

Problem 2:

Calculate the mean (average) height of three plants measuring 12 cm12\text{ cm}, 15 cm15\text{ cm}, and 18 cm18\text{ cm}.

Solution:

Mean=15 cm\text{Mean} = 15\text{ cm}

Explanation:

Using the formula: 12+15+183=453=15 cm\frac{12 + 15 + 18}{3} = \frac{45}{3} = 15\text{ cm}

Problem 3:

In a data table for an experiment testing how the amount of water affects plant height, which column should 'Amount of Water (mlml)' be placed in?

Solution:

The first column (left side).

Explanation:

The amount of water is the independent variable (the factor being changed by the scientist), which by convention is placed in the first column of a data table.

Recording data in tables, bar charts, and line graphs Revision - Grade 5 Science IGCSE