Answer:
<u>330,000</u>
Explanation:
Since the two numbers given have the same degree, <u>move the decimal point to the right by the amount of the degree</u> (in this case, move the decimal point to the right 6 times). Now, you have <u>560,000</u> and <u>230,000</u>. Now subtract 230,000 from 560,000, and you get <u>330,000</u> as your answer
<span>Simplifying
w + -11 = 1.3
Reorder the terms:
-11 + w = 1.3
Solving
-11 + w = 1.3
Solving for variable 'w'.
Move all terms containing w to the left, all other terms to the right.
Add '11' to each side of the equation.
-11 + 11 + w = 1.3 + 11
Combine like terms: -11 + 11 = 0
0 + w = 1.3 + 11
w = 1.3 + 11
Combine like terms: 1.3 + 11 = 12.3
w = 12.3
Simplifying
w = 12.3 <--- (Answer)
Happy studying ^-^</span>
Answer:
Simon is correct in calculating Area of trapezoid.
Step-by-step explanation:
Given:
Simon says;
you can multiply the height by the top base and the height by the bottom base.
Then add the two products together and divide the sum by 2.
We need to find whether Simon is correct or not.
Solution:
Let the top base be .
Let the bottom base be
Let the height be
Now we know that;
Area of trapezoid is equal to sum of Top base and bottom base divided by 2 and then multiplied by height.
framing in equation form we get;
Area of Trapezoid =
Applying distributive property we get;
Area of Trapezoid =
Now according simon Area of trapezoid can be calculated by multiply the height by the top base and the height by the bottom base. Then add the two products together and divide the sum by 2.
Comparing the simon statement as well as Actual area of trapezoid we can see both are similar.
Hence We can say that Simon is correct in calculating Area of trapezoid.
Answer:
4.33333
Step-by-step explanation:
This is the formula for computing the required rate of return in a market: E(R)<span> = Rf + ß( R<span>market </span>- R<span>f </span>). This is called as the Capital Asset Pricing Model (CAPM). The E(R) represents the required rate of return; the Rf is the risk-free rate; the </span>ß is the beta coefficient (which we are looking for); and the Rmarket is the rate of return on the market. Substituting the values to this formula, you can come up with the beta coefficient of 1.4.