Answer:
Explanation:
<u>1. Calculate the depreciation per unit produced:</u>
Depreciation can be established in terms of time or units produced.
In this case, since you know the number of units of products produced during the second year of machine's use, your are interested in establishing deprectiation in terms of the number of units produced.
You are given:
- useful life: 210,000 units
- salvage value: $7,000
- purchase cost: $103,000
<em>Straight-line depreciation:</em>
- Depreciation = [purchase cost - salvage value] / (number of units)
- Depreciation = [$103,000 - $7,000] / (210,000 untis)
- Depreciation = $16/(35units)
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<em><u>2) Calculate the depreciation of 33,600 units</u></em>
<em>During its second year the machine produces 33,600 units of product</em>; thus, the corresponding depreciation is:
- Depreciation = 33,600 units × $16/(35 units) = $15,360
Answer:
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Explanation:
The following are some everyday objects that play with expected proportional relationships or were created on an unusual scale:
Purchase of an Object vs the Number of Objects Purchased, earning of a Worker per Day, Petrol consumption and distance travelled, Shadow and Height of Objects, Age and height of a person, and Temperature and Flame.
Proportions in daily life is further exemplified in the scenario of architecture. It is unusual to see big and rising buildings, such as skyscrapers, the proportions of most buildings and homes reflect the functional use of the space. Other buildings take on unusual proportions.
<h3>How proportions are used in daily life?</h3>
Ratios in recipes make it easy to increase or decrease as the case may be. Human food is balanced when it is rationalised on certain ration. To calculate how much is needed when increasing or decreasing, proportions are used. For example, if a 2 spoon of salt is needed to cook two cups of rice, then 4cups of water will be needed.
Therefore, the correct answer is as given above
learn more about proportion: brainly.com/question/1496357
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