Why is using cash unhelpful when a person wants to apply for a loan in the near future?

a. Using FIFO, the Cost of Goods Sold (COGS) is $17,640, while the Ending Inventory equals $12,960. b. Under LIFO, COGS totals $19,160, while the Ending Inventory is $11,440. c. The Weighted Average COGS is $18,360, and the Weighted Ending Inventory is $12,240. For Cortez Company, the inventory particulars include initial stock of 100 units from $60/unit amounting to $6,000, first batch purchase of 150 units at $68 each totaling $10,200, and a second batch of 200 units at $72 each totaling $14,400, culminating in a total of 450 units valued at $30,600. Queries about how COGS and Ending Inventory figures manifest under various methods (FIFO, LIFO, and Weighted Average) can be addressed based on those computations.

Answer:

To maximize utility, the consumption of product Y should be increased while reducing the intake of product X.

Explanation:

The utility-maximizing principle asserts that a consumer optimizes utility when the marginal utility per dollar spent is equal for both products.

For Product X, the marginal utility per dollar is:

= 2 utils per dollar

For Product Y, the marginal utility per dollar is:

= 8 utils per dollar

According to this principle, the consumer should increase the consumption of product Y and decrease that of product X.

<span>For 29 days with 1.3% inflation. Convert to the relative increase: (1+0.013) = 1.013. Calculating (1.013)^29 -1 results in a change of 45.43% (due to compounding). Rounded, that’s 45%.</span>

Lupe made an error by recording her paycheck incorrectly in a column. She also neglected to log one of her expenses.

I'm working on this task now too lol

Answer:

la opción correcta es a) 10.2%; $2,245,000

Explanation:

dada la información

Dividendo bruto = $2,500,000

tasa impositiva = 34%

dividendos intercompañía = 70%

para determinar

tasa impositiva efectiva y dividendos netos

solución

Tasa impositiva efectiva = (1 - Exclusión) × (Tasa impositiva)............1

Tasa impositiva efectiva =  (1 – 0.70) × (0.34)  

Tasa impositiva efectiva = 10.2 %

y

dividendos netos = Dividendos brutos - Impuesto..................2

dividendos netos = $2,500,000 - [ $2,500,000 (1 – 0.70)×(0.34)  ]

dividendos netos = $2,500,000 – $255,000

dividendos netos = $2,245,000

por lo tanto, la opción correcta es a) 10.2%; $2,245,000