5. Investigating Variation Flashcards
Variation
Differences that exist between individuals
Variations within and between species
What can variations in the population be due to ?
Genetics - different species have different genes. And alleles (Within species)
Environment - climate / food / lifestyle.
Most variation due to combination of both - genes determine how tall an organism is but nutrient availability affects how tall they will acc grow.
Why can you not look at the whole population and only a sample .
Time consuming
Impossible to catch all individuals in group
Samples used as representative models.
What is variation BETWEEN species called ?
Interspecific variation
What is variation called within a species ?
Intraspecific variation
What must the sample data be ?
Accurate - to represent whole population.
Any patterns observed are tested to make sure they’re not due to chance.
What kind of sampling reduces bias?
Random
How could you do random sampling ?
If you were looking at plant species in a field you could pick a random sample sites by dividing the field into a grid and using a random number generator to select coordinates.
Using random number generator
When will a sample be considered biased?
If it doesn’t represent the population as whole.
Eg looking at average height of students in school but only measured the heights of people from one particular class - biased
How do we ensure any variation in the sample isn’t due to chance ?
Analyse results statistically
Allows more confidence
True reflection of what is happening in whole population
What things can you use to measure how much variation there is in a sample ?
Mean and standard deviation
Mean
Average number of values collected in a sample.
Obtained by adding all the values together and dividing by the total number of values in sample
Used to see if there’s variation between samples
How do we know if the mean varies ? Thank
If the results vary them selves
Not similar
Normal distribution curve
Bell shapes curve symmetrical about the mean
Values either side of the mean
Standard deviation
A measure of the spread of values about the mean