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polet [3.4K]
2 years ago
5

You save $5,000.00 and invest 60% of it in stocks while leaving the rest in a savings account earning a 4.9% APR. The stock incr

eases 9% in the first year and loses 4% of its value the second year. What would the gain have been if all of the investment had been left in the savings account?
Mathematics
2 answers:
Angelina_Jolie [31]2 years ago
8 0

Answer:

5,340

Step-by-step explanation:

Hi there:)

Amount invested in stock

=5000×0.6=3000

Amount invested in a saving account

5000-3000=2000


The stock increases 9% in the first year

3,000×(1+0.09)=3,270

and loses 4% of its value the second year

3,270×(1−0.04)=3,139.2

Amount of a saving account after two years

2,000×(1+0.049)^(2)=2,200.8


the total amount gained during the 2 years

3,139.2+2,200.8=5,340...answer


Hope it helps




Furkat [3]2 years ago
4 0

Answer:

you would have made 245 by putting all your money in the savings

Step-by-step explanation:

because the question is not asking how much the stock would have made you you can disregard that ans so since apercentage is not a whole number 100% equals 1, 50% equals .5 and therfore 4.9% equals .049 then you multipky 5000 by .049 and your answer is how much money you made in one year

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Answer:

there are 161 calories in 28 gram,then:

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9 cashews  has 12gram, then:

one gram of dry roasted cashews contains= 9/12 = 0.75 cashews

there are total of 28gram in one serving.

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On a science test, 2 points are deducted from a total of 100 points for each question answered incorrectly. Trevor scored an 84
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algol13

Answer:

\approx 6^\circ

Step-by-step explanation:

Given that:

Little Gull Island Lighthouse shines a light from a height of 91 feet above the sea level.

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Distance of the point at sea surface from the base of lighthouse is 865 ft.

This situation can be modeled or can be represented as the figure attached in  the answer area.

The situation can be represented by a right angled \triangle ABC in which we are given the base and the height of the triangle.

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Using tangent ratio:

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tanC = \dfrac{AC}{BC}\\\Rightarrow tanC = \dfrac{91}{865}\\\Rightarrow tanC = 0.105\\\Rightarrow \angle C \approx 6^\circ

Therefore, the angle of depression is: \approx 6^\circ

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5 0
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