17.
A. DEPRECIATION is an application of the matching concept.
Depreciation expense follows matching concept. It is the use of asset applied as an expense throughout the useful life of asset so that earnings are not overstated.
18.
D. Net income that has been reinvested in the company.
Retained earnings is the amount of earnings that have been kept or retained by the company after giving dividends from earnings. These are reinvested by the company to fund their new or current operations.
19.
B. Accrual of interest expense.
Interest accrued is the amount of interest to be paid on the borrowings but has not been paid. It becomes a current liability for the company.
20.
C. An authorized share
An authorized share has virtually no economic significance as it is the share allowed to be issued in the market.
Par value is the value of share with any premium or discount on value of share.
Corporate value is the value of common stock.
Non controlling amount is the share in subsidiary equity where the parent company has less share in common stock which is less than 50%.
Prove that the solution of the recurrence T(n) = T(n/2) +6(logk n) with T(1-6(1), for any integer k 2 0, is T(n) = Θ(logk+1 n) (Hint: the upper bound T(n) = O(logk+1 n) is easy; the lower bound T(n) = Ω(logk +1 n) is harder.)
Prove that the solution of the recurrence T(n) = T(n/2) +6(logk n) with T(1-6(1), for any integer k 2 0, is T(n) = Θ(logk+1 n) (Hint: the upper bound T(n) = O(logk+1 n) is easy;...
You create a connection to a database by specifying a(n) _______ from the Windows app to the database source. A. link B. Path C. keyline D. index
In the figure, a constant horizontal force F app of magnitude 9.7 N is applied to a wheel of mass 14 kg and radius 0.44 m. The wheel rolls smoothly on the horizontal surface, and the acceleration of its center of mass has magnitude 0.49 m/s2. (a) What is the magnitude of the frictional force on the wheel? (b) What is the rotational inertia of the wheel about the rotation axis through its center of mass? app
In the figure, a constant horizontal force F app of magnitude 9.7 N is applied to a wheel of mass 11 kg and radius 0.19 m. The wheel rolls smoothly on the horizontal surface, and the acceleration of its center of mass has magnitude 0.38 m/s2. (a) What is the magnitude of the frictional force on the wheel? (b) What is the rotational inertia of the wheel about the rotation axis through its center of mass? of app
In the figure, a constant horizontal force F app of magnitude 10 N is applied to a wheel of mass 10 kg and radius 0.17 m. The wh heel rolls smoothly on the horizontal surface, and the rotation axis through its center s as magnitude .73 m/5. (a) What is the magnitude of the rictional force on the whed' (o) What i he rotationa nerni o nhet bu app (a) Number Units Units (b) Number
6. Consider the recurrence relation T(n) = 2T(n-1) + 5 for integers n 1 and T(O) = 0. Find a closed-form solution Using induction, prove your solution correct for all integers n 20.
Question 6 (1 point) Fill in the blanks. Pinterest claims that 0.27 of their app users are men. In a sample of 72 randomly chosen app users, around Assume each pick is independent. of them will be men, give or take 0 1) 19.44,14.20 2) 72,3.767 3) 19.44,0.27 )3.767,19.44 5) 19.44,3.767 4
chapter 6 e16 not in the app?
122 Chapter 6 Energy and Oscillations point A. What is the kinetic energy of the roller coaster this low point? E16. A roller-coaster car with a mass of 1200 kg starts at r from a point 20 m above the ground. At point B, it is above the ground. [Express your answers in kilojoules (k a. What is the initial potential energy of the car? b. What is the potential energy at point...
4. Suppose T (n) satisfies the recurrence equations T(n) = 2 * T( n/2 ) + 6 * n, n 2 We want to prove that T (n)-o(n * log(n)) T(1) = 3 (log (n) is log2 (n) here and throughout ). a. compute values in this table for T (n) and n*log (n) (see problem #7) T(n) | C | n * log(n) 2 4 6 b. based on the values in (a) find suitable "order constants" C and...
6. (20 pts) Foran LTI system, when (t)=A(t)+6(t+1),n(t)-Au(-1- t); when (t)-26(t + 1) + δ(t)in(t) = e-Au(t-3). If the input is x3(t) = δ(t-1) + δ(t + 1), what is the output V3(t)?