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There were 6 members in Mr. George's family: his wife, 2 daughters, one son and mother and himself. They had 6 cars out of which 2 were identical cars of brand A, one car of brand B, third was of brand C, one was of brand D& the sixth car was brand of E. If all family members want to use separate cars, in how many ways can they choose if Mr. George's son refuged to take the car of brand A?
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There were 6 members in Mr. George's family: his wife, 2 daughters, on...
Explanation:

Given Information:
- 6 family members (Mr. George, his wife, 2 daughters, son, and mother)
- 6 cars (2 identical cars of brand A, 1 car of brand B, 1 car of brand C, 1 car of brand D, 1 car of brand E)
- Mr. George's son refuses to take the car of brand A

Calculation:
To calculate the number of ways the family members can choose cars under the given conditions, we will first determine the choices for each family member.
1. Mr. George: He can choose from brand B, C, D, or E (4 choices).
2. Wife: She can choose from brand A (2 cars), B, C, D, or E (4 choices).
3. Daughters: They can choose from brand A (1 car), B, C, D, or E (4 choices).
4. Son: He can choose from brand B, C, D, or E (4 choices).
5. Mother: She can choose from brand A (1 car), B, C, D, or E (4 choices).
Multiplying the choices for each family member:
4 (Mr. George) * 4 (Wife) * 4 (Daughters) * 4 (Son) * 4 (Mother) = 256
Therefore, there are 256 ways in which the family members can choose cars if Mr. George's son refuses to take the car of brand A.
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There were 6 members in Mr. George's family: his wife, 2 daughters, one son and mother and himself. They had 6 cars out of which 2 were identical cars of brand A, one car of brand B, third was of brand C, one was of brand D& the sixth car was brand of E. If all family members want to use separate cars, in how many ways can they choose if Mr. George's son refuged to take the car of brand A?
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