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Question 2 Jack is an Associate Degree student and lives in Aberdeen. Every Saturday morning. Jack works as a part-time waite
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Opportunity cost of anything is next best alternative cost which is forgone. At that time to get the one commodity we have to forgo the another commodity. This is called opportunity costs.

In this scenario Jack is forging new smartphone which is next best alternative available for him and can be purchased in place of old smartphone from Sam.

If Jack choose for New Smartphone, then;

$50 - Traveling cost.

($80 × 3hrs)= $240 - Sum of money which could earn on Saturday.

Sum total of $290 ( $240+$50) which he would not have to incur while buying new smartphone.

So, ($290 + $5000) = $5290 Jack's total opportunity cost of buying this second hand smartphone from Sam. (As reparing cost is unknown, so can't comment on it.)

From the following information:

Jack's has been offered old smartphone at $5000 with broken screen. While his budget is of $6500.

Rational choice means assumption and prediction of certain outcomes, considering all relevant data which would be in his favour.

Whether Jack should purchase second hand smartphone, it totally depends upon certain scenarios considering his budget;

1) If after incurring reparing cost to make it well functioned, total cost (ie.$5000 purchase cost + $50 travelling cost + Reparing cost) will fall below $6500, then he can accept this offer. Or

2) If he can get new smartphone at or below $6500, then he should reject offer from Sam and go for a new smartphone. ( He can also save $240, which he has to forgo on Saturday while purchasing old smartphone from Sam).

3) This is extension of (1) scenario that is, if Jack incur total cost $6500 for acquiring old smartphone, then here is some additional cost that he has to bear ie. $240 Which is not included in his budget then his total cost/budget would be $6740.

So if he can acquire new smartphone above $6500 but below $6740, Then Jack should purchase new smartphone. As he would get new smartphone at same budget rate.

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