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Tems11 [23]
3 years ago
15

Jose purchased a delivery van for his business through an online auction. His winning bid for the van was $24,500. In addition,

Jose incurred the following expenses before using the van: shipping costs of $650; paint to match the other fleet vehicles at a cost of $1,000; registration costs of $3,200, which included $3,000 of sales tax and a registration fee of $200; wash and detailing for $50; and an engine tune-up for $250.
What is Jose’s cost basis for the delivery van?
Mathematics
2 answers:
Lubov Fominskaja [6]3 years ago
4 0
24,500 + 650 + 1000 + 3000 = 29,150 < == cost basis

registration fee, washing and detailing, and engine tune-ups are costs for repair and maintenance and are not included in ur cost basis


dedylja [7]3 years ago
3 0

Answer:

$29,150

Step-by-step explanation:

Cost basis of purchased vehicle includes the Price, sales tax, freight charges and even installation charges if you add some equipment.

Jose's cost basis for the delivery van

Price + shipping + paint + sales tax

24,500 + 650 + 1000 + 3000 = $29,150

It does not include registration fee, wash and detailing and engine tune-up.

Therefore, Jose's cost basis for the delivery van is $29,150.

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A single card is drawn from a standard 52-card deck. Let D be the event that the card drawn is a black card and let F be the eve
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Answer:

The indicated probability of P(D \cup F')=\frac{25}{26}

Step-by-step explanation:

Probability of an event E to be;

P(E) = \frac{Number of events within E}{Total number of possible outcomes}

As per the given condition:

Total number of possible outcomes =  52 cards.

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F : Drawn card is a 10 card.    

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From the given condition:

P(D) = \frac{26}{52}   [Out of 52 cards, 26 were black] ,

P(F) = \frac{4}{52}    [Out of 52 cards, there are four  10 cards]

For any two events A and B we always have;

P(A \cup B) = P(A)+P(B)-P(A \cap B)

Now, we have to find the indicated probability:

P(D \cup F')=P(D)+P(F')-P(D \cap F')               ......[1]

First find the P(F');

P(F') =1-P(F) = 1-\frac{4}{52} =\frac{52-4}{52} =\frac{48}{52}

Also, to find P(D \cap F').

We use the formula :

For any event A and B independent variable.

P(A \cap B) =P(A) \cdot P(B)

then;

P(D \cap F') =P(D) \cdot P(F') = \frac{26}{52} \cdot \frac{48}{52} =\frac{24}{52}

Now, substitute these in [1];

P(D \cup F')=\frac{26}{52} +\frac{48}{52} -\frac{24}{52}=\frac{26+48-24}{52} =\frac{50}{52} = \frac{25}{26}

Therefore, the probability of P(D \cup F')=\frac{25}{26}



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