The charges to Work in Process—Baking Department for a period as well as information concerning production are as follows. The Baking Department uses the weighted average method, and all direct materials are placed in process during production. Work in Process—Baking Department
Bal., 900 units, 40% completed 2,466 To Finished Goods, 8,100 units ?
Direct materials, 8,400 units 34,500
Direct labor 16,200
Factory overhead 8,574
Bal., 1,200 units, 60% completed ?
a. Determine the number of whole units to be accounted for and to be assigned costs.
fill in the blank 1

units

b. Determine the number of equivalent units of production.
fill in the blank 2

units

c. Determine the cost per equivalent unit.
$fill in the blank 3

per equivalent unit

d. Determine the cost of units transferred to Finished Goods.
$fill in the blank 4

e. Determine the cost of units in ending Work in Process.
$fill in the blank 5

because 1.2 isnt half of 6 duh

homozygous. one is homozygous, while two is heterozygous.

answer: ratio of volume of cone (with 3 times the height and equal diameter) to volume of cylinder is 2 to 1. the value of π is not used.

step-by-step explanation:

radius is diameter/2 = 4.

area of circle is π r^2.

volume of cylinder is height × area of base = hπr^2 = 3(4^2) π = 48π cubic inches.

not knowing the formula for volume of cone, i calculate it using calculus (which is for calculating things).

volume of cone is integral 0 to h area(y) dy. area(y) is π r(y)^2. r(y) runs r to zero as y runs zero to h, r(0) = r, r(h) = 0.

r(y) = r - r/h y

area(y) = π (r - r/h y)^2 = π (r^2 - 2r^2y/h + r^2y^2/h^2) = π r^2(1-2y/h+y^2/h^2)

antiderivative area(y) = π r^2 (y-y^2/h+y^3/(3h^2))

integral 0 to h = π r^2(h-h^2/h+h^3/(3h^2) - (0)) = π r^2(h - h + h/3) = π r^2(h/3) = π/3 r^2 h

volume of this cone is π/3(4^2)18 cubic inches.

= 6 16 π = 96π cubic inches.

cone has twice the volume, 96/48.

cone height is 6 times the cylinder.

ratio of volume formula: π r^2 cancels.

cone over cylinder ratio is 6h/3 to h, 2 to 1.