@@ -21,21 +21,20 @@ export const NullHypothesisSection = ({
2121 < div className = "simulation__step-body" >
2222 < header className = "simulation__step-header" >
2323 < h2 className = "h2-primary" id = "null-hypothesis" >
24- Defining null hypothesis</ h2 >
24+ Null hypothesis</ h2 >
2525 </ header >
2626 { plotType === '2d' && (
2727 < div className = "simulation__step-content" >
28- < p > In this exercise, the null
29- hypothesis (< Katex tex = { '{\\Eta_0}' }
30- className = "katex-inline" /> ) states that the
31- population slope (< Katex tex = { '{\\beta_1}' }
32- className = "katex-inline" /> ) is equal to a
33- particular value.
34- Now, set this value as the baseline claim for
35- < Katex tex = { '{\\Eta_0}' }
36- className = "katex-inline" /> and observe the
37- outcome of the test statistic
38- < Katex tex = { 't' } className = "katex-inline" /> .</ p >
28+ < p > Here, the null hypothesis, < Katex tex = { '{\\Eta_0}' }
29+ className = "katex-inline" /> , states that the
30+ population slope < Katex tex = { '{\\beta_1} = 0' }
31+ className = "katex-inline" /> .
32+ Continue adjusting < Katex tex = { 'n' }
33+ className = "katex-inline" /> and
34+ < Katex tex = { '\\text{corr}(x,y)' }
35+ className = "katex-inline" /> , and observe the
36+ outcome of the test statistic < Katex tex = { 't' }
37+ className = "katex-inline" /> .</ p >
3938 < div className = "sub-content" >
4039 < div className = "katex-block mt-3" >
4140 < Katex tex = {
@@ -56,18 +55,15 @@ export const NullHypothesisSection = ({
5655 ) }
5756 { plotType === '3d' && slopes . length > 0 && (
5857 < div className = "simulation__step-content" >
59- < p > In this exercise, the null
60- hypothesis (< Katex tex = { '{\\Eta_0}' }
61- className = "katex-inline" /> ) states that the
62- population slope (< Katex tex = { '{\\beta_1}' }
63- className = "katex-inline" /> ) is equal to a
64- particular value.
65- Now, set this value as the baseline claim for
66- < Katex tex = { '{\\Eta_0}' }
67- className = "katex-inline" /> and observe the
68- outcome of the test statistic
69- < Katex tex = { 't' } className = "katex-inline" /> .
70- </ p >
58+ < p > Here, the null hypothesis, < Katex tex = { '{\\Eta_0}' }
59+ className = "katex-inline" /> , states that the
60+ population slope < Katex tex = { '{\\beta_1} = 0' }
61+ className = "katex-inline" /> .
62+ Continue adjusting < Katex
63+ tex = { '\\text{corr}(x_1,x_2)' }
64+ className = "katex-inline" /> , and observe the
65+ outcome of the test statistic < Katex tex = { 't' }
66+ className = "katex-inline" /> .</ p >
7167 < div className = "sub-content" >
7268 < div className = "katex-block mt-3" >
7369 < Katex tex = {
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