The proportion of accurate responses after 3 trials when the proportion P of accurate responses in a learning theory subject after n trials is given by the function as P = 0.83 ( 1 + e − 0.2 n )
The proportion of accurate responses after 3 trials when the proportion P of accurate responses in a learning theory subject after n trials is given by the function as P = 0.83 ( 1 + e − 0.2 n )
Solution Summary: The author calculates the proportion of accurate responses after 3 trials by substituting n=3 in the above function as, P=0.83(1+e-0.2n
To calculate: The proportion of accurate responses after 3 trials when the proportion P of accurate responses in a learning theory subject after n trials is given by the function as P=0.83(1+e−0.2n)
(b)
To determine
To calculate: The proportion of accurate responses after 7 trials when the proportion P of accurate responses in a learning theory subject after n trials is given by the function as,
P=0.83(1+e−0.2n)
(c)
To determine
To graph: The model by using technology which represents the proportion P of accurate responses in a learning theory subject after n trials is given as P=0.83(1+e−0.2n) and also determine the number of trials required in order that the proportion of the accurate responses is 0.75.
(d)
To determine
Whether the limit of proportion of accurate responses have some value or not as n increases without bound and give reason when the proportion P of accurate responses in a learning theory subject after n trials is given as P=0.83(1+e−0.2n).
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