The answer is D) 1034 pesos
You can solve this equation by using the simple equation of 10.34 x 100. Hope this helps you!
Answer:
C. financing activities
Explanation:
Dividends are a part of financial flow and treated as reward for equity holders that are financing the business. Not a part of investing (A) or business operating (B) activities. There is no non-operating activities (D) as a category in Cash Flow statement.
Answer:
The equilibrium hourly wage is the wage where the curve of supply of labor intersects with that of the demand for labor. The same goes for the equilibrium quantity of labor.
The equilibrium hourly wage is <u>$10</u>, and the equilibrium quantity of labor is <u>450 thousand workers</u>.
If a Senator introduces a minimum hourly wage, this is considered a <u>Price Floor. </u>
Price floors are prices that that the government mandates that one cannot charge below for a good or service. If there is a price floor on cake for instance, a person is not allowed to charge less than that price floor for cake. The Senator's bill is therefore saying that people should not be paid less than $6 an hour.
The two key takeaways from using auto-drafting to pay your bills are:
- Payment is faster.
- There is less hassle making payments for multiple bills.
<h3>What is Auto Drafting?</h3>
This refers to setting up of periodic payments for a particular set of bills which deducts an amount from a checking account.
Some of the advantages of making use of auto-drafting to pay your bills includes:
- Easier automatic payment.
- Ability to avoid late payments.
- No need to set reminders, etc
Read more about auto drafting here:
brainly.com/question/24579126
Yield to maturity (YTM) = [(C+(F-P)/n) / ((F+P)/2)]*100
Given:
Duration/term = n = 4 year
Interest rate or coupon= 4%
Price = P = 98
To find: Yield to maturity
Face value of the bond = F = 100
So, interest/C = 4% of 100= 4
Solution:
Yield to maturity (YTM) = [(C+(F-P)/n) / ((F+P)/2)]*100
Now, putting values in the formula,
[(4+(100-98)/4) / ((100+98)/2)]*100 Answer = 4.54% is the yield to maturity