Assuming he sold all the shares of both companies for $600 and $900 respectively. what the ratio of return on investment from company x to that from company y will be is : 2:3
First step is to calculate x return on investment
x return on investment = $600 - $500
x return on investment= $100
Second step is to calculate y return on investment
y return on investment= $900 - $750
y return on investment= $150
Now let determine the ratio of return on investment from company x to that from company y
Using this formula
Ratio of return on investment=x return on investment/y return on investment
Let plug in the formula
Ratio of return on investment=100/150
Ratio of return on investment=2/3
Ratio of return on investment=2:3
Inconclusion assuming he sold all the shares of both companies for $600 and $900 respectively. what the ratio of return on investment from company x to that from company y will be is : 2:3
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Answer: To solve such problems we need to know about Trigonometry.
Trigonometric functions
where perpendicular is the side of the triangle which is opposite to the angle, and the hypotenuse is the longest side of the triangle which is opposite to the 90° angle.
The value of x is 5√3.
Explanation: Given to us,
the base for the triangle, AB = 5 units,
Hypotenuse for the triangle, BC = 10 units,
∠B = 60°,
Solution
The question can be solved in two ways,
1. Using the Pythagoras theorem,
According to Pythagoras theorem,
substituting the values,
2. using the trigonometric function for ∠B,
for ∠B in ΔABC,
substituting the values,
we know that value of tan(60°) is √3,
Hence, the value of x is 5√3.
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