Answer:
All of the above can prevent the spread of infections
Explanation:
Germs are commonly known to be everywhere and can be spread in various ways, such as through the air in sneezes, coughs, or even breaths.
Hence, in this situation, in order to prevent the spread of germs, it is always advisable to carry out the following:
1. Make sure children take antibiotics every time they get sick
2. Wash your hands and children's hands often with soap and water
3. Cover your face with a re-usable handkerchief when you cough or sneeze
Therefore, the correct answer is "All of the above can prevent the spread of infections."
Answer and Explanation:
The computation is given below:
a)
Direct labor rate variance = (Actual rate - Standard rate) × Actual hours
= ($22.50 - $23) × 8,450 hours
= -$4,225.00 Favorable
Direct labor time variance = (Actual hours - Standard hours) × Standard rate
= (8,450 hours - 8,400 hours) × $23
= $ 1,150.00 Unfavorable
Total direct labor cost variance is
= Direct labor rate variance + Direct labor time variance
= $4,225 Favorable + $1,150 Unfavorable
= -$3,075.00 Favorable
b. In the case when the employees are not much experienced or they are poorly trained so the less experience cause to less performance due to which the actual time needed should be more than the standard one
Answer:
Option (a) is correct.
Explanation:
Given that,
Initial Quantity supplied = 10,000
New quantity supplied = 15,000
Initial price = $5
Price elasticity of demand = 1.8
Percentage change in quantity supplied:
= [(New quantity supplied - Initial Quantity supplied) ÷ Initial Quantity supplied] × 100
= [(15,000 - 10,000) ÷ 10,000] × 100
= (5,000 ÷ 10,000) × 100
= 50%
Let the new price be x,
Percentage change in price:
= [(New price - Initial price) ÷ Initial price] × 100
= [(x - $5) ÷ $5] × 100
= (x - 5) × 20
= 20x - 100
Therefore,
Price elasticity of demand = Percentage change in quantity supplied ÷ Percentage change in price
1.8 = 50 ÷ (20x - 100)
1.8 (20x - 100) = 50
36x - 180 = 50
36x = 230
x = 5
Hence, the new price per pound of walnuts is $5.
