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Serga [27]
3 years ago
9

Tucker Company makes chairs. Tucker has the following production budget for January - March. January February March Units Produc

ed 11,297 12,205 9,276 Each chair produced uses 4 board feet of wood. Management wants ending inventory levels of raw materials to equal 20% of the production needs (in wood) for the next month. How many board feet of wood does Tucker need to purchase in February? Round your answer to the nearest whole number. Don't round any intermediate calculations.
Business
1 answer:
Mademuasel [1]3 years ago
3 0

Answer:

Tucker Company

The number of board feet of wood that Tucker needs to purchase in February is:

=  46,297.

Explanation:

a) Data and Calculations:

Production Budget

                                               January   February      March      Total

Units Produced                         11,297       12,205      9,276   32,778

Board fee for each chair             4                4                4           4

Total board feet required       45,188       48,820     37,104    131,112

Board feet required               45,188       48,820     37,104    131,112

Ending Materials Inventory    9,764           7,421

Beginning Materials Inventory     (0)        (9,764)     (7,421)

Purchase of board feet        54,952      46,297

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Even though the united states has an unemployment compensation program that provides income for those out of work, should we sti
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Any home mortgage is classified to be of fixed-rate (F) or variable rate (V). Consider an experiment of randomly selecting a sam
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Answer:

A) we would have 16 outcomes in the sample space.

B) when exactly 3 are fixed rate, then it would be 3 out of the 16 outcomes

C) when we have Event (all being the same), then we would have it to be 2 out of the 16 overall outcomes

D) for Event (almost 1 being variable rate), then the answer would be 3 out of the 16 overall

E) for the union of Event( C) and Event (D), then the answer would be 5 out of the 16 overall outcomes

F)1. for the union of Event (B) and Event (C) , we would have it to be 5 out of the 16 overall outcomes

F) 2. For the intersection of Event (B) and Event (C), then the result would be 3/16*2/16 =6/256

Explanation:

Note : by using the tree diagram,and taking f=fixed rate v=variable rate

A) Sample space ={ffff, fffv, ffvf, ffvv, fvff, fvfv, fvvf, fvvv, vfff, vffv, vfvf, vfvv, vvff, vvfv, vvvf, vvvv} =16 possible outcomes in all

B) Event (Exactly 3 are fixed) = {ffvf, fvff, vfff} =3/16

C) Event (The Same) ={ffff, vvvv} =2/16

D) Event(having at most 1 variable rate) ={ffvf, fvff, vfff) = 3/16

E) for the union of Event C and D above, we must recall that union is considered as addition in probability theory. So we just do, 2/16 + 3/16 =5/16

F)1. For the Union of Event B and C above, we would just do our usual addition, ie, 3/16 + 2/16 =5/16

F) 2. For the intersection of the same as question F) 1 above, it would be required that we multiple, since intersection is handled as multiplication in probability theory.

Hence, we'd have, 3/16 * 2/16 =6/256

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