The demand for a two-wheeler was 900 units and 1030 units in April 201 – McqOptions

MCQOPTIONS

1.	The demand for a two-wheeler was 900 units and 1030 units in April 2015 and May 2015, respectively. The forecast for the month of April 2015 was 850 units. Considering a smoothing constant of 0.6, the forecast for the month of June 2015 is
A.	850 units
B.	927 units
C.	965 units
D.	970 units
Answer» E.

Discussion

No Comment Found

Related MCQs

Maximize z = 15x1 + 20x2 Subject to 12x1 + 4x1 36 12x1 + 6x1 24 x1, x1 0 The above linear programming problem has
A linear programming problem is shown below: Maximise 3x + 7y Subjeot to 3x + 7y 10 4x + 6y 8 x, y 0
Consider an objective function Z(x1, x2) = 3x1 + 9x2 and the constraints x1 + x2 8 x1 + 2x2 4 x1 0, x2 0 The maximum value of the objective function is __________.
For the linear programming problem: Maximize z = 3x1 + 2x2 Subject to 2x1 + 3x2 9 x1 5x2 20 x1, x2 0 The above problem has
For the standard transportation linear program with m sources and n destinations and total supply equaling total demand, an optimal solution (lowest cost) with the smallest number of non-zero xij values (amounts from source i to destination j) is desired. The best upper bound for this number is
The problem of maximizing Z = x1 x2 subject to constrains x1 + x2 10, x1 0, x2 0 and x2 5 has
The minimum value of 3x + 5y such that: 3x + 5y 15 4x + 9y 8 13x + 2y 2 x 0, y 0 is ___________ .
Following data refers to the jobs (P, Q, R, S) which have arrived at a machine for scheduling. The shortest possible average flow time is ____ days.JobProcessing Time (days)P15Q9R 22S12
The unit worth of resource R2, i.e. dual price of resource R2 in Rs per kg is
Consider the following Linear Programming Problem (LPP): Maximize z = 3x1 + 2x2, Subject to x1 4 x2 = 6 3x1 + 2x2 < 18 x1 0, x2 0