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3 years ago

What the difference between yelling and raising your voice?

2 answers:

7 0

yelling involves shouting esp at the top of your voice it mostly happens when you are not happy ....while raising your voice involves increasing your voice pitch either when explaining something or trying to make your voice clear to ur audience..

Eva8 [605]3 years ago

5 0

The Difference from Yelling and raising your voice is... Yelling your like using anger it don't always have to be using anger it can be raising your voice but when you go outside and feel so excited! You Say WHOOOOOOOOOOOOOOOOOOOOOOOOOOOOOOOOOO That's yelling and now here is an example of anger yelling Example: Go to your room! NO!! Even though you cannot hear but the Caps your using anger raising your voice is making it more clear. now it can be used as yelling aswell but not this time raising is let's say your shy your mother ask what do you want to eat you say Zaxbys she say's huh? Raise your voice i can hear you. Raise & Yell 2 Different things but can mean the same thing Yell And Raise 2 Different Things But Can Mean The Same Thing! Yelling can be used as anger or loudness Raising can be used with anger aswell or raising your voice so people can hear you.

I really hope this helps you! :D

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The link between labor costs in china and the price of mp3 music players in the u.s. is an example of ________.

valina [46]

the example is Globalization

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2 years ago

Read 2 more answers

Charlie's brother, Alexander, also consumes apples (A) and bananas (B). Alexander's utility function happens to be U(A, B) = 5A

Andrei [34K]

Solution :

$U(A, B) = 5A + 2B$

a). Bundles $(40, 5)$ = U ( _____ , 2), lie on the same indifference curve. Suppose missing numbers is x.

So, $U(40, 5) = U(x, 2)$

(40 x 5) + (2 x 5) = 50x + (2 x 2)

210 - 4 = 5x

$x = 41.2$

So Alexander has $40$ apples and $5$ bananas. The indifference curve though $(40, 5)$ also include bundle.

Therefore, (41.2, 2)

b). $MRS_{BA} = \frac{MU_B}{MU_A}$

$=\frac{\delta U/\delta B}{\delta U/\delta A}$

$=\frac{2}{5}$

= 0.4

So Alexander has $40$ apples and $5$ bananas with this bundle. Alexander would like to give up $0.4$ unit apples for a banana.

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2 years ago

Water Technology, Inc. Incurred the following costs during 20xt. The company sold all f ts products manufactured during the year

Thepotemich [5.8K]

Answer:

Part 1

Variable Costs

Direct material $5,000,000

Direct labor $2,400,000

Fixed Costs

Utilities (primarily electricity) 120,000

Depreciation on plant and equipment 220,000

Insurance 150,000

Supervisory salaries 400,000

Property taxes 230,000

Salaries of top management and staff 372,000

Office supplies 45,000

Depreciation on building and equipment 80,000

Part 2

Forecast the 20x2 cost amount for each of the cost items listed

Direct material ($5,000,000 x 1.20) $6,000,000

Direct labor (2,400,000 x 1.20) $2,880,000

Utilities (primarily electricity) $120,000

Depreciation on plant and equipment $220,000

Insurance $150,000

Supervisory salaries $400,000

Property taxes $230,000

Salaries of top management and staff $372,000

Office supplies $45,000

Depreciation on building and equipment $80,000

Explanation:

Variable Costs vary with the level of production. Examples are Direct Materials and Direct labor.

Fixed Costs remain constant for any production level. Examples are Depreciation and Utilities such as electricity.

A growth in Sales will affect the Variable Costs only. As production increases to meet the 20 percent growth in sales so do these costs since they vary in direct proportion to the level of production.

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2 years ago

What is meant by internet?

love history [14]

Answer:

internet is a vast computer network providing communication and information throughout the world and it is easily accessible nowadays ❤️

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2 years ago

Read 2 more answers

Bond A pays $4,000 in 14 years. Bond B pays $4,000 in 28 years. (To keep things simple, assume these are zero-coupon bonds, whic

Arlecino [84]

Answer and Explanation:

Given that Bond A pays $4,000 in 14 years and Bond B pays $4,000 in 28 years, and that the interest rate is 5 percent, we see that Using the rule of 70, the value of Bond A is 70/5 = doubled after 14 years. Now if its value is 4000 in 14 years, its current value must be halved. Hence the value is 2000.

Sinilarly the value of Bond B is approximately one fourth now because it pays 4000 in 28 years. Hence its value is 4000/4 = 1000.

Now suppose the interest rate increases to 10 percent. Hence the doubling time is 70/10 = 7 years

Using the rule of 70, the value of Bond A is now approximately 1,000 and the value of Bond B is 250

Comparing each bond’s value at 5 percent versus 10 percent, Bond A’s value decreases by a smaller percentage than Bond B’s value.

The value of a bond falls when the interest rate increases, and bonds with a longer time to maturity are more sensitive to changes in the interest rate.

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2 years ago