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daser333 [38]
4 years ago
8

Eva is 29 years old and has 2 children, ages 3 and 5.  She makes $48,500 a year.  Eva decides to buy a $400,000 10-year term pol

icy and then renew the policy for another ten years afterwards.  To renew the policy the insurance company charges an extra 40% to her premium rate.  Given the options below, assess whether Eva made a wise decision. a. Eva would have been better off selecting the 20-year term policy. b. Even with the extra charge for renewal, Eva’s plan is the least expensive. c. Given that Eva plans to renew, she should have selected the whole life policy. d. Eva ends up paying the same amount for each policy.
Mathematics
2 answers:
nirvana33 [79]4 years ago
8 0
I believe it's A. <span>Eva would have been better off selecting the 20-year term policy.
Unde current circumtances, 10-year term policy wouldn't guarantee thesafety of the kids because even after the policy ends, Eva's kids still haven't entered the age where they could find their own income (they would be 12, 13, and 15).
If Eva decided to add another 10 year despite the extra charge, The kids will be covered until they enter the productive age.</span>
patriot [66]4 years ago
6 0

Answer with explanation:

Description about Eva:

1. She is 29 years old, and has 2 children having ages 3 and 5.

2. She decided to buy , a $400,000 10-year term policy and then renew the policy for another ten years afterwards.  

3. For renewal of policy after 10 years , she has to pay 40 % extra.

The present value of money and value of money after 10 years will change, so giving extra 40 % after 10 years is not an issue.

The financial condition of Eva presently is fine, and we can't predict her future, as her children's are growing so after 10 years what will be her financial condition , she is not sure. So, Decision taken by Eva is surely sensible and sharp witted.

Option B:   Even with the extra charge for renewal, Eva’s plan is the least expensive

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Answer:

Bobby around 131 minutes and Billy around 111 minutes

Step-by-step explanation:

To solve the problem it is important to raise equations regarding what happens.

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1 / Bo + 1 / Bi = 1/60 (1)

They say Billy could mow the lawn only in 20 minutes less than it would take Bobby, therefore

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Replacing (2) in (1) we have:

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Now applying the general equation

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