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Ne4ueva [31]
3 years ago
7

Harley signs a check payable to Pro Accountants, P.C., and gives it to Pro, leaving the amount blank but authorizing the firm to

fill in the check for $10,000. Pro fills in $15,000 and negotiates the check to Valley Bank, to whom Pro owes $15,000. Valley Bank, an HDC, can enforce the check for
a. ​$0.
b. ​$5,000.
c. ​$15,000.
d. ​$10,000.
Business
1 answer:
Evgen [1.6K]3 years ago
4 0

Answer:

The correct answer to the following question is option C) $15,000 .

Explanation:

Harley signed and gave a blank check to the Pro accountants , and giving them them the authority to fill the amount by themselves but she had already came to an agreement with Pro accountant that the amount they would fill is $10,000 . But Pro accountants didn't do that, instead they filled the check for $15,000 , and gave the check to valley bank , now the valley bank has the full authority to enforce the full $15000 amount .

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What are the portfolio weights for a portfolio that has 185 shares of Stock A that sell for $64 per share and 115 shares of Stoc
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The portfolio weights for a portfolio that has 185 shares of Stock A that sell for $64 per share is: 0.6775; 0.3325.

<h3>Portfolio weight for each stock</h3>

First step

Total value = 185($64) + 115($49)

Total value = $17,475

Second step

Portfolio weight for each stock is:

Portfolio weight A = 185($64)/$17,475

Portfolio weight A = .6775

Portfolio weight B = 115($49)/$17,475

Portfolio weight B = .3225

Therefore the portfolio weights for a portfolio that has 185 shares of Stock A that sell for $64 per share is: 0.6775; 0.3325.

The portfolio weights for a portfolio that has 185 shares of Stock A that sell for $64 per share is: 0.6775; 0.3325.

Learn more about Portfolio weight here:brainly.com/question/17279790

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alekssr [168]

Answer:

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Explanation:

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X = \frac{21 + 27}{2}

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Use formula below to find process capability index:

C_p_i = min [(\frac{USL - X}{3*\sigma}), (\frac{X - LSL}{3*\sigma})]

C_p_i = min [(\frac{27 - 24}{3*0.25}), (\frac{24 - 21}{3*0.25})]

= min [(\frac{3}{0.75}), (\frac{3}{0.75})]

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We are sullosed to take the minimum value, but since both values are equal, our process capability index will be 4.00

Therefore, the process capability index = 4.00

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