Answer:
$506,800
Explanation:
The calculation of budgeted materials cost is shown below:-
For computing the budgeted materials cost first we need to find out the total materials for production and materials to be purchased which is here below:-
Total materials for production = Budgeted production × Pounds of raw material per unit
= 35,000 × 4
= 140,000
Materials to be purchased = Total materials for production + Ending raw materials inventory - January 1 inventory
= 140,000 + (39,000 × 4 × 30%) - 42,000
= 140,000 + 46,800 - 42,000
= 186,800 - 42,000
= 144,800
Budgeted materials cost for January = Materials to be purchased × Cost per pound
= 144,800 × $3.50
= $506,800
Answer:
the answer is simple.
How can you finalize anything without identifying the themes, patters and trends of data and information 1st?
in any given scenario, once you have the data with you, you have to investigate and identify pattern and recurring trends in that data. only after such an analysis you will be able to accurately and properly come in to logical and scientific conclusions to finalize.
Explanation:
Answer:
Correct option is A.
Explanation:
As stated in general statement, precaution is better than cure.
Similarly, as per Technician A the tools has to be inspected before using them. Technician B states that the tools shall be inspected along with following the guidelines as by the manufacturers and producers.
Thus, on his part the Technician B is also right but, it can happen that there is a fault in procedure, which is not identifiable if method followed by Technician B.
Correct option is A.
Answer:
For b = 16 and h = 2, Miss Quested will get the maximum utility
Explanation:
Total income = $24
Price of bread = $1 per unit
Price of housing = $4 per unit
----
Constraint on Income: b + 4*h = 24
Maximizing U(b,h) = 2*(b)^(0.5) + h = 2*b^0.5 + (6 - b/4)
To calculate maximum utility, we solve for b for which
1. derivate of function = 0
2. double derivate = negative (< 0)
Step 1: Derivate = 0 => d(U)/db = 2*(1/2)*b^(-0.5) - 1/4 = 0
=> 1/b = (-1/4)^2 = 1/16
Step 2: Double Derivate < 0 => d2(U)/db^2 = (-0.5)*b^(-1.5) = Negative !
