Answer:
c. affective commitment.
Explanation:
Based on the information provided within the question it can be said that in this scenario Ted is exhibiting affective commitment. This refers to the level of degree in which a person "wants" to continue working at the company in which they currently work. For Ted, he wants to continue working at CI because of the relaxed atmosphere and his friends. He does not feel a sense of debt to the company or believes he "needs" to stay, but instead decides he "wants" to stay everyday.
The other pervasive institutional consideration which may influence pay inequality include: technological advancement, globalization, wage-setting institutional changes. In a persuasive speech, the discourse will focus on the reasons for supporting your specific purpose statement. Read below about persuasive institutional consideration strategies.
<h3>What are persuasive strategies?</h3>
The persuasive strategies are logos, ethos and pathos. The peak effective persuasive communication usually has a mix of all three strategies. Logos uses logic or reason to reach a conclusion, while ethos depends upon the credibility of the author or speaker.
Therefore, the correct answer is as given above
learn more about persuasive strategies: brainly.com/question/24450505
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Let the cost of the shirt be y and the price by the which the shirt is sold is 2y.
Now, let's calculate how much does 15% represent from the price of the shirt:
15% discount = (15/100) x 2y = 0.3y
Therefore, the shirt is sold for : 2y - 0.3y = 1.7y
This means that at 15% discount, the shirt is sold at 1.7 of its original cost.
Answer:
Hersey's bond = $1125.513
Mars bond = $1172.259
Explanation:
Hersey bond;
Period(t) = 10years = 40(quartely)
Coupon (C) = $30
Rate (r) = 0.1 = 0.025(quarterly)
Pay at maturity(p) = $1000
Using the both present value (PV) and compound interest formula ;
PV =[ C × (1 - (1+r)^-t) ÷ r] + [p ÷ (1 + r)^t]
PV = [30×(1-(1.025)^-40)÷0.025] + [1000÷(1.025)^40]
PV =( 753.083251562) + (372.4306236)
PV = $1125.513
Mars bond;
Period(t) = 20years = 80(quartely)
Coupon (C) = $30
Rate (r) = 0.1 = 0.025(quarterly)
Pay at maturity(p) = $1000
PV =[ C × (1 - (1+r)^-t) ÷ r] + [p ÷ (1 + r)^t]
PV = [30×(1-(1.025)^-80)÷0.025] + [1000÷(1.025)^80]
PV =(1033.55451663) + (138.704569467)
PV = $1172.259
