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# Tutor profile: April H.

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April H.
Success Coach - Specializing in Accounting, Math, & Exam Prep
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## Questions

TutorMe
Question:

You are a member of an investment club. The club currently has a portfolio of two stocks. The stock portfolio consists of the following: Investment Beta $25,000 .8$30,000 1.2 Total investment = $55,000 Calculate the portfolio's beta? Inactive April H. Answer: Beta gives an indication of how volatile an investment is in relation to the market. To find the portfolio's beta, complete the following steps: Step 1: Take the weighted average of the investments.Now, you'll take the weighted average Weighted Average - Portfolio = ($$\frac{25,000}{55,000}$$)*(0.8) + ($$\frac{30,000}{55,000}$$)*(1.3) Weighted Average - Portfolio = (0.3636) + (0.7091) Portfolio beta = 1.07 ### Subject:Accounting TutorMe Question: Anderson Co. had the following results for 20xx. Using the financial information provided, calculate Anderson Co.' s (a) current ratio and (b) debt-to-equity ratio. Current assets,$17,446 Non-current assets, $456,243 Current liabilities,$11,514 Bonds payable, $220,000 Common stock,$90,000 Retained earnings, \$152,175

Inactive
April H.

(a) Current ratio = Current assets/Current liabilities =$$\frac{17,446}{11,514}$$ =1.52 (b) Debt-to-equity = Total liabilities/Total owner's equity = $$\frac{11,514 + 220,000}{90,000 + 152,175}$$ = $$\frac{237,446}{242,175}$$ =.98

### Subject:Algebra

TutorMe
Question:

Factor the trinomial: 3x^{2} + 9x + 21

Inactive
April H.

First, note that this is a trinomial, meaning it contains three terms with the following coefficients and constant: a = 3, b = 9, c = 21 Step 1: Find the GCF, or greatest common factor. The GCF of a, b, and c is 3. See the factors below: The factors of 3 are +/-1 and +/-3. The factors of 9 are +/-1, +/-3, +/-9. The factors of 21 are +/-1, +/-3, +/-7, +/-21. Step 2: Now, that we've identified our greatest common factor, let's simplify the expression. Since 3 is the greatest common factor, we will factor a "3" out of our a, b, and c, or 3, 9, and 21. 3(x^{2} + 3x + 7) Step 3: Now, we have two expressions. Since 3 is a constant and a monomial, it cannot be simplified any further. Let's check the trinomial x^{2} + 3x + 7. Begin with step 1, finding the GCF. The greatest common factor is "1," thus, the expression is in its simplist form. The final answer is 3(x^{2} + 3x + 7).

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