Super Saver Groceries purchased store equipment for $43,000. Super Saver estimates that at the end of its 10-year service life, the equipment will be worth $4,000. During the 10-year period, the company expects to use the equipment for a total of 13,000 hours. Super Saver used the equipment for 1,200 hours the first year. Required: Calculate depreciation expense of the equipment for the first year, using each of the following methods. (Do not round your intermediate calculations.)

$3900

$8600

$3600

Explanation:

This is the remaining part of the question :

Required: Calculate depreciation expense of the equipment for the first year, using each of the following methods

1. Straight-line.

2.Double Declining Method

3.Activity Based

Straight line depreciation expense = (Cost of asset - Salvage value) / useful life

(43,000 - 4000) / 10 = $3900

Depreciation expense using the double declining method = Depreciation factor x cost of the asset

Depreciation factor = 2 x (1/useful life) = 2/10 = 0.2

Depreciation expense = 0.2 x $43,000 = $8600

Activity method based on hours worked = (hours worked that year / total hours of the machine) x  (Cost of asset - Salvage value)

(1200 / 13,000) x (43,000 - 4000) = $3600

answer; /// i believe that the correct answer is (b) money set aside for emergency repairs;

bd = 9 cm

step-by-step explanation:

in a 30°-60°-90° triangle, the ratio of side lengths is 1 : √3 : 2. that is, the longest side (hypotenuse) is twice the length of the shortest side.

all of the triangles in your geometry are 30°-60°-90° triangles. ac is the hypotenuse of δacd, and the short side of δabc.

the short side ad of δacd will be half the length of ac, so 3 cm. the hypotenuse ab of δabc will be twice the length of ac, so 12 cm. segment bd is the difference of the lengths ab and ad, so is

bd = ab -ad

bd = 12 cm - 3 cm = 9 cm

comment on side length ratios

you can figure the ratios of side lengths in a 30°-60°-90° triangle by considering the trig ratios of the angles. or you can figure the length of the altitude of an equilateral triangle of side length 2 using the pythagorean theorem.