Flashcards in Chapter 16: Two Way ANOVA Deck (20):

1

## The two way anova is a series of ___ which allow the effect of ___ IV to be investigated. The 2 way ANOVA is also called ___ or ___. Basically, this means that the effects of more than one __ can be examined in the same analysis.

###
- F tests

- two

- factorial experiment

- factorial design

- IV

2

## Definition of a factorial experiment ?

### an experiment which the effects of two or more factors or IV are assessed in one experiment.

3

## Give an example of the difference between One way and two way ANOVA's (think variables)

###
One way:

Dv: hours of sleep

IV: exercise level ( light or heavy)

----------------------

Two way:

DV: hours of sleep

IV: exercise level (light or heavy)

time of day ( morning or evening )

4

## We can get more ___ from the two way anova design. The two way ANOVA allows us to evaluate the effect of _______ IV on the DV in ___ experiment.

###
- information

- two

- one single

5

## Within the two way anova there are how many analyses?

###
- 3

- Effect of each Factor ( A and B)

- effect of the interaction between factors

6

## The effect of each IV is called what?

### - main effect

7

## With the two way anova we can assess what

### - two main effects and an interaction effect

8

## An interaction effect occurs when what?

### - when the effect of one factor is not the same at all levels of the other factor

9

## We can get similar info if we did two separate one way ANOVAs but !?

### - we cannot determine an interaction effect between the two IVs on the DV...we can only determine each main effect of one factor at a time.

10

##
Graphs :

- x axis= light and heavy exercise

- y axis = hours of sleep

- dotted line = evening

- solid line = morning

L> solid line is perfectly horizontal the other is on a slight angle intersecting it but they are both equal length.

- effect?

### -no sig effect

11

##
Graphs :

- x axis= light and heavy exercise

- y axis = hours of sleep

- dotted line = evening

- solid line = morning

L>both lines are perfectly horizontal going the same distance

- solid is above dotted

- effect?

### - significant main effect in factor A, no other effect

12

##
Graphs :

- x axis= light and heavy exercise

- y axis = hours of sleep

- dotted line = evening

- solid line = morning

L> both lines are on an angle in an increasing fashion...but both line up together pretty much exactly.

effect?

### - significant effect in intensity of exercise ...no other effect

13

##
Graphs :

- x axis= light and heavy exercise

- y axis = hours of sleep

- dotted line = evening

- solid line = morning

L> both line are parallel ...solid is above the dotted....

effect?

### sig effect in intensity of exercise and time of day...no interaction

14

##
Graphs :

- x axis= light and heavy exercise

- y axis = hours of sleep

- dotted line = evening

- solid line = morning

- solid line is increasing ...dotted is decreasing

- they intersect

- effect ?

###
- sig interaction effect but no other effect.

15

##
Graphs :

- x axis= light and heavy exercise

- y axis = hours of sleep

- dotted line = evening

- solid line = morning

- dotted line is horizontal ....and below the dark line

- dark line is increasing

effect?

### - sig time of day and interaction effect.

16

## In a two way anova SS total is partitioned into what? (4)

###
- SS rows

- SS interaction

- SS columns

- SS within

= SStotal

17

## What do you have to calc for two way anova? (15)

###
1. SS row

2. SS columns

3. SS interaction

4. SS within

5. df rows

6. df columns

7. df interaction

8. df within

9. MS rows

10. MS columns

11. MS interaction

12. MS within

13. F rows

14. F columns

15. F interaction

18

## Two Way ANOVA Summary Table?

###
Source SS Df MS F Sig

Factor A

Factor B

AxB

Within

Total

19

## When looking at the sig column how do you know something is significant ?

### If sig is greater than alpha it is not statistically significant

20