Answer:
Johnson & Johnson make $51,433.28 every 20 seconds
Explanation:
<u><em>The complete question is</em></u>
I'm playing a riddle game thing and one of the questions is
"How many dollars does Johnson & Johnson make every 20 seconds?"
I found that they make 81.1 billion dollars yearly, but I have no clue how to get it to 20 seconds.
Remember that
1 year=365 days
1 day=24 hours
1 hour=60 minutes
1 minute=60 seconds
so
Convert year to seconds

1 billion=1,000 millions
1 billion=1*10^9
81.1 billion dollars=81.1*10^9 dollars
we have

Convert to $/sec

Multiply by 20 sec

therefore
Johnson & Johnson make $51,433.28 every 20 seconds
Octavia should tell the customer that she doesn’t know the answer right now, but she will try to figure it out as soon as possible, and it may take a few days.
Another great option is for Octavia to ask a coworker right away who may know the answer to the question.
Answer:
Production= 750 units
Explanation:
Giving the following information:
Cook Plus projects sales of 675 10-inch skillets per month.
Cook Plus has 60 10-inch skillets in inventory at the beginning of July but wants to have an ending inventory equal to 20% of the next month's sales.
TO calculate the production required, we need to use the following formula.
Production= sales + desired ending inventory - beginning inventory
Production= 675 + (0.2*675) - 60
Production= 750 units
False. Phishing is usually considered emails that are sent that look genuine but are actually from scammers trying to obtain personal or financial information.
<span>This is an example of adapting to a new environment. It is an improved function that is produced by natural selection. They reproduce more often in a new environment because they have the necessary food or climate or both to be able to sustain population growth.</span>