1 00:00:00,210 --> 00:00:02,940 The next method is double declining balance. 2 00:00:04,750 --> 00:00:08,680 This method is a type of accelerated depreciation method. 3 00:00:09,820 --> 00:00:17,860 This means that in the initial years, we will be depreciating the asset more and in the later years 4 00:00:18,310 --> 00:00:19,840 the depreciation will be less. 5 00:00:21,370 --> 00:00:29,650 We do this because practically, if you see any asset loses more value in the initial years, for example, 6 00:00:30,070 --> 00:00:31,390 when we buy a car. 7 00:00:32,900 --> 00:00:38,860 Just after buying the car, when you take that car out of the showroom, the value of that car decreases. 8 00:00:39,050 --> 00:00:45,290 So if you bought a car for twenty thousand dollars just after a few days, it will be valued at probably 9 00:00:45,290 --> 00:00:48,260 sixteen thousand or fifteen thousand dollars in the resale market. 10 00:00:49,400 --> 00:00:55,490 After one or two years, it'll be probably 10, twelve thousand dollars, but after eight or nine years, 11 00:00:55,700 --> 00:01:00,150 the decrease in value after each year will not be significant. 12 00:01:00,530 --> 00:01:05,400 The value of the car will more depend on the condition of the car and not on the age of the car. 13 00:01:05,420 --> 00:01:06,050 After that. 14 00:01:07,330 --> 00:01:14,050 So to accommodate this practical scenario where the value of assets decreases more in the initial years 15 00:01:14,320 --> 00:01:19,710 and less in the later years, we use accelerated depreciation methods. 16 00:01:22,230 --> 00:01:27,970 Now, how do we calculate depreciation and double declining balance matter for this? 17 00:01:28,110 --> 00:01:30,510 We use a rate of depreciation. 18 00:01:31,690 --> 00:01:37,810 Rate of depreciation simply means the rate at which we will decrease the value of the asset. 19 00:01:39,350 --> 00:01:47,720 And this rate is just the double of the straight line depreciation rate, for example, if the life 20 00:01:47,720 --> 00:01:56,120 of an asset is favored by the straight-line method, we will be depreciating it by 20 percent each year. 21 00:01:57,890 --> 00:02:06,220 However, in the declining balance, method will be depreciating it at twice that rate, that is, will 22 00:02:06,230 --> 00:02:10,400 they appreciate that asset at 40 percent each year? 23 00:02:11,590 --> 00:02:14,770 So this formula also calculate the same thing. 24 00:02:16,320 --> 00:02:23,970 If the useful life of an asset is 10 years, you divide hundred by ten, you get 10 percent and you 25 00:02:23,970 --> 00:02:29,730 multiply it by two because it is double declining balance to get 20 percent. 26 00:02:30,330 --> 00:02:36,420 So far as it has 10 years of life, the rate of depreciation will be 20 percent. 27 00:02:37,610 --> 00:02:38,680 Let's take an example. 28 00:02:39,580 --> 00:02:44,440 Suppose you buy an asset of fifty thousand dollars with the useful life of five years. 29 00:02:46,350 --> 00:02:52,980 Now know that when we are calculating the rate of depreciation and the declining balance budget, we 30 00:02:52,980 --> 00:02:54,660 do not take the salvage value. 31 00:02:55,590 --> 00:03:01,890 We adjust the depreciation value of lost one or two years to accommodate the salvage value. 32 00:03:02,730 --> 00:03:07,140 So for most of the year, we just do double declining balance. 33 00:03:07,710 --> 00:03:12,630 In the last one or two years, we will tweak the value so that we accommodate the salvage value. 34 00:03:13,760 --> 00:03:19,600 So here we do not accommodate the salvage value when we are calculating the rate of depreciation. 35 00:03:20,480 --> 00:03:25,280 So as it was bought for fifty thousand dollars, useful life is five years. 36 00:03:26,260 --> 00:03:28,930 We calculate the rate by using this formula. 37 00:03:29,910 --> 00:03:35,390 Hundred divided by five gets 20 percent, you multiply it by two, we get 40 percent. 38 00:03:37,190 --> 00:03:42,410 So each year we have to reduce the value of assets by 40 percent. 39 00:03:43,810 --> 00:03:46,300 So first year, 40 percent of. 40 00:03:47,370 --> 00:03:49,500 Fifty thousand comes out to be 20000. 41 00:03:50,510 --> 00:03:57,710 So the depreciation value is twenty thousand and the value of asset after first year is thirty thousand. 42 00:03:58,920 --> 00:04:03,330 Now, in the next year, also, we will depreciated by 40 percent. 43 00:04:04,430 --> 00:04:09,360 Which means that 40 percent of 30000 is 12000. 44 00:04:09,650 --> 00:04:16,430 So the appreciation value will be 12000 and the value of asset after second year will be 18000. 45 00:04:18,560 --> 00:04:25,200 So first year depreciation values 20000, second year depreciation values 12000 and so on. 46 00:04:25,250 --> 00:04:32,350 So depreciation value will be more in the initial years and it will be less in the later period of time.