Two medicines, A and B, were examined to see their effects on weight increment of laborotories mouse. Two group samples, of each 50 mouse, were chosen randomly and were weighed after being treated with respective medicines. The results are as follows: Medicine A Σ x = 1,750 Σ x2 = 62,520 Σ x2 = 85,610 Medicine B Σ x = 1,980 *x is the mouse weight. Do a test at a significance level of 1%, with a hypothesis to indicate that medicine B has more effective effect on the mouse weight.

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
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Author:Bruce Crauder, Benny Evans, Alan Noell
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Chapter5: A Survey Of Other Common Functions
Section5.3: Modeling Data With Power Functions
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(t-test and chi-square test)
1. Two medicines, A and B, were examined to see their effects on weight
increment of laborotories mouse. Two group samples, of each 50 mouse,
were chosen randomly and were weighed after being treated with respective
medicines. The results are as follows:
Medicine A
Σ x = 1,750
Σ x2 = 62,520
Medicine B
Σ x = 1,980
Σ x2 = 85,610
*x is the mouse weight.
Do a test at a significance level of 1%, with a hypothesis to indicate that
medicine B has more effective effect on the mouse weight.
Transcribed Image Text:(t-test and chi-square test) 1. Two medicines, A and B, were examined to see their effects on weight increment of laborotories mouse. Two group samples, of each 50 mouse, were chosen randomly and were weighed after being treated with respective medicines. The results are as follows: Medicine A Σ x = 1,750 Σ x2 = 62,520 Medicine B Σ x = 1,980 Σ x2 = 85,610 *x is the mouse weight. Do a test at a significance level of 1%, with a hypothesis to indicate that medicine B has more effective effect on the mouse weight.
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