Summer Work Review Flashcards

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1
Q

What is an observation?

A

A feature of a sysem that you know to be true because you can see it immediately without testing it

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2
Q

What is an assumption?

A

A feature of a system that you assume to be true but that you don’t/can’t test it right away.

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3
Q

What is a hypothesis

A

A proposed answer to a scientific question

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4
Q

What is a regular hypothesis also known as?

A

An alternative hypothesis

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5
Q

What is a null hypothesis?

A

A proposition that an observed difference or correlation between two samples could be purely incidental. Nothing is caused by anything else

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6
Q

Experimental Design

A

The way that your experiment is set up. Your hypothesis, predictions, experiment design.
(independent variable - the variable that you change
dependent variable - the variable that changes because of the independent variable
Trials - how many will you have? it should be more than one.
control groups - group where everything will stay the same)

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7
Q

Why do we use models?

A

We may not be able to directly observe something it’s full scale due to its size or because we can’t test certain things on a real world system

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8
Q

Open System

A

Exchanges everything with the world around it like energy and matter (e.g An ecosystem or a national park)

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9
Q

Closed System

A

Exchanges only energy with its surroundings (e.g. Earth)

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10
Q

Isolated System

A

Exchanges almost nothing with its surroundings (this is usually considered to be theoretical)

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11
Q

What is negative feedback?

A

counteracts a change in equilibrium to make something normal (e.g. your pulse rate drops after exercising)

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12
Q

What is positive feedback?

A

invokes a change in a system that will take it out of equilibrium (e.g. childbirth or your pulse rate going up after exercising)

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13
Q

Accuracy

A

How close measurements are to the true or ideal value. Measurements could be all relatively accurate but not close to each other.

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14
Q

Precision

A

How close repeated measurements are to each other

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15
Q

Quantitative Data

A

Data that you can count or measure

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16
Q

Discrete Data

A

Data that doesn’t really have a range and can’t be split up. the Data points somewhat skip around (e.g. integer data like number of children)

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17
Q

Continuous Data

A

Data that is in more of a range and can be a part of a number(e.g. decimal data such as height)

18
Q

Qualitative Data

A

Non-numerical data

19
Q

Ranked Data

A

Data that has a specific order

20
Q

Rate

A

Demonstrates how a variable changes over time

21
Q

Probability

A

how likely something is to happen

22
Q

Percentages & Fractions

A

Fraction demonstrates how many parts of a whole are present. Percentages are fractions taken out of 100

23
Q

Ratio

A

Give a relative amount of two or more qualities

24
Q

Logs

A

transforms data to make it easier to work with.

25
Q

Exponential growth

A

When a value grows at a rapidly increasing rate. A graph that demonstrates exponential growth will often resemble a “J” (used to demonstrate population growth)

26
Q

REMINDER. NOT A QUESTION

A

Be familiar with the concept of Surface Area and Volume. You don’t need to memorize the equations.

27
Q

Percent Error Definition

A

Measures how far an experimental value is from an ideal value using percentage

28
Q

What is the equation for Percent Error?

A

((experimental - ideal value)/(ideal value)) * 100

29
Q

Line Graphs

A

Plot points on a graph and then connect the dots. Usually used when one variable affects another

30
Q

Scatter Graphs

A

Plot the points and then draw a line of best fit through the points. Data is continuous for both variables. Often, there is no dependent variable, but the two variables are correlated

31
Q

Histograms

A

Continuous Data demonstrated. Like a bar graph, but the bats are touching. Often used to represent frequency

32
Q

Bar Graphs

A

Used for discontinuous/discrete data. There are no dependent or independent variables.

33
Q

Correlation Vs. Causation

A

Just because two things are correlated does not mean one caused another.

34
Q

Mean

A

The average
Rules:
1. Don’t take the average of two averages
2. Don’t calculate the mean of ratios
3. Don’t take the mean of a measurement that isn’t linear (e.g. PH)

35
Q

Median

A

The middle number

36
Q

Mode

A

The number that appears the most

37
Q

Range

A

Highest to lowest value

38
Q

Standard Deviation

A

putting a number to the variability of data. Demonstrated how far it is from the mean.

39
Q

Why is Random Sampling important?

A

To eliminate bias within your experiment.

40
Q

Why is it important to have a large sample size?

A

The more samples you use, the more accurate your results will become.