(d) Compute P(N) and P(N | A). (Enter your answers as fractions.) P(N) P(N | A) = %3D (e) Are the events N = no sale and A aggressive approach independent? Explain. No. The two events cannot occur together. Yes. The two events can occur together. No. P(N) + P(N | A). Yes. P(N) = P(N | A). %3D (f) Compute P(A or S). (Enter your answer as a fraction.) P(A or S) =

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**(d) Compute \( P(N) \) and \( P(N \mid A) \). (Enter your answers as fractions.)**

\[ P(N) = \_\_\_ \]

\[ P(N \mid A) = \_\_\_ \]

**(e) Are the events \( N = \text{no sale} \) and \( A = \text{aggressive approach} \) independent? Explain.**

- \( \bigcirc \) No. The two events cannot occur together.
- \( \bigcirc \) Yes. The two events can occur together.
- \( \bigcirc \) No. \( P(N) \neq P(N \mid A) \).
- \( \bigcirc \) Yes. \( P(N) = P(N \mid A) \).

**(f) Compute \( P(A \text{ or } S) \). (Enter your answer as a fraction.)**

\[ P(A \text{ or } S) = \_\_\_ \]

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Transcribed Image Text:**(d) Compute \( P(N) \) and \( P(N \mid A) \). (Enter your answers as fractions.)** \[ P(N) = \_\_\_ \] \[ P(N \mid A) = \_\_\_ \] **(e) Are the events \( N = \text{no sale} \) and \( A = \text{aggressive approach} \) independent? Explain.** - \( \bigcirc \) No. The two events cannot occur together. - \( \bigcirc \) Yes. The two events can occur together. - \( \bigcirc \) No. \( P(N) \neq P(N \mid A) \). - \( \bigcirc \) Yes. \( P(N) = P(N \mid A) \). **(f) Compute \( P(A \text{ or } S) \). (Enter your answer as a fraction.)** \[ P(A \text{ or } S) = \_\_\_ \] **Need Help?** - [Read It] [Watch It]
In a sales effectiveness seminar, a group of sales representatives tried two approaches to selling a customer a new automobile: the aggressive approach and the passive approach. For 1160 customers, the following record was kept:

|             | Sale | No Sale | Row Total |
|-------------|------|---------|-----------|
| Aggressive  | 252  | 328     | 580       |
| Passive     | 475  | 105     | 580       |
| Column Total| 727  | 433     | 1160      |

Suppose a customer is selected at random from the 1160 participating customers. Let us use the following notation for events: A = aggressive approach, Pa = passive approach, S = sale, N = no sale. So, P(A) is the probability that an aggressive approach was used, and so on.

(Note: It is presumed that probabilities are calculated as fractions.)
Transcribed Image Text:In a sales effectiveness seminar, a group of sales representatives tried two approaches to selling a customer a new automobile: the aggressive approach and the passive approach. For 1160 customers, the following record was kept: | | Sale | No Sale | Row Total | |-------------|------|---------|-----------| | Aggressive | 252 | 328 | 580 | | Passive | 475 | 105 | 580 | | Column Total| 727 | 433 | 1160 | Suppose a customer is selected at random from the 1160 participating customers. Let us use the following notation for events: A = aggressive approach, Pa = passive approach, S = sale, N = no sale. So, P(A) is the probability that an aggressive approach was used, and so on. (Note: It is presumed that probabilities are calculated as fractions.)
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