Answer:
Nico invest $2500 at 9% interest rate and $800 at 4% interest rate.
Explanation:
He invests some money at 9%, and $1700 less than that amount at 4 %.
Let Nico invest $x at 9%.
It means he invest $( x-1700) at 4%.
The investments produced a total of $257 interest in 1 yr.
Add 68 on both sides.
Divide both sides by 0.13.
Nico invest $2500 at 9% interest rate.
Nico invest $800 at 4% interest rate.
Therefore Nico invest $2500 at 9% interest rate and $800 at 4% interest rate.
Because good transportation will provide jobs so if you do not have a good transportation system there will be lost jobs also a lack of good transportation will increase congestion on roads.
Answer:
<em>Ok so Here's my advice</em> -
<em>"If You can't do great things then, do small things in a great way" </em>
<em>Byee!</em>
<em>-Nezuko </em>
Accepting a good-quality lot would be a <u><em>correct decision.</em></u>
OPTION B "correct decision" is the right answer according to Acceptance Sampling model.
Utilized in quality assurance, acceptance sampling is a statistical method for measuring the reliability of a product or service. It enables a business to ascertain a batch's quality by randomly sampling from it. The standard of quality for the whole set of products will be assumed to be equal to that of the selected sample.
It is impossible for a corporation to constantly test every single one of its goods. It's possible there are too many to inspect efficiently or cheaply. Extensive testing could also compromise the product's quality or render it unmarketable. If a representative sample were tested, the results would be accurate without jeopardizing the rest of the production run.
Acceptance sampling is a method of quality control in which a representative sample of a product batch is tested and its quality is inferred from the results. Acceptance sampling is useful for quality control when implemented properly.
To know more about Acceptance sampling refer to:
brainly.com/question/28192251
#SPJ4
Answer:
the current yield is 7.49%
Explanation:
The computation of the current yield on the bond is shown below:
The current yield is
= Annual coupon payments ÷ Bond price
= ($1,000 ×6.5) ÷ $867.25
= $65 ÷ $867.25
Hence, the current yield is 7.49%
