Answer:
The options for this question are the following:
a. Specific and measurable
b. Cover key result areas
c. Linked to rewards
d. Defined time period
e. Challenging but realistic
The correct answer is a. Specific and measurable
.
Explanation:
Without smart goals, there is no success. SMART objectives encourage focus and action. They are a way of contributing structure and measurability to your goals and objectives. If you want to succeed in sports, you must set SMART objectives: specific, measurable, attainable, relevant and temporary. Let's see each one of them and talk about what it really means to set SMART goals:
S - Specific
The less clear your goal is, the less likely it is that you can achieve it. Try to be as specific as possible by asking yourself questions like: What do I really want to achieve? When do I want to get it? Where? How? Including figures in your goal is also a good way to make it more specific. For example: I want to perform 10 Strict Pullups in 15 weeks. Or, my goal is to improve my Aphrodite time by 2 minutes in the next 3 months.
M - Measurable
Measurable is related to the criteria on which you base your achievement, is to have concrete evidence that you have achieved it. How will it make you feel? What are you going to see? Dividing your goal into measurable steps makes it clearer and easier to achieve the desired result.
Some sellers of used cars provide warranties to buyers, with the aim of reassuring buyers that the car is of good quality.
If the bond's par value is $1000,current yield be 6.90% and the bond is quoted at 101.17 then the each coupon payment is $34.9.
Given the bond's par value is $1000,current yield be 6.90% and the bond is quoted at 101.17.
We are required to find the amount of each coupon payment.
Bond value=$1000
Current yield=6.90%=0.0690
Bond quoted=101.17
Payment method=Semi annual =2 payments
Computation of annual coupon amount:
Current yield=Annual coupon/(Bond value*Bond quoted)
0.0690=Annual coupon/(1000*101.17%)
0.0690=Annual coupon/1011.7
Annual coupon=1011.7*0.0690
Annual coupon=$69.8073
Computation of each payment:
Each payment=Annual coupon /2 payment
Each payment=69.8073/2
Each payment=34.90365
Hence the amount of each payment of bond having par value of $1000 is $34.9.
Learn more about bond at brainly.com/question/25965295
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Answer:
See Below
Explanation:
Expected value is the sum of the products of the probability and payoff of each.
<u>Wager 1:</u>
probability of heads and tails, both is 0.5
Win = 440
Loose = 110
So,
Expected Value = 440(0.5) + (-110)(0.5) = 220 - 55 = $165
<u>Wager 2:</u>
Similar to wager 1
Win = 770
Loose = 220
So,
Expected value = 770(0.5) + (-220)(0.5) = 385 - 110 = $275
2nd wager is better, in this sense.
