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Y_Kistochka [10]
2 years ago
7

What are the early signs of detection of the coronavirus.

Health
1 answer:
Alik [6]2 years ago
8 0

Answer:

fatigue, headache, sore throat or fever

Explanation:

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Li believes in using traditional remedies. She firmly believes that if she balances her and she will stay healthy.
DochEvi [55]

I am not sure on what to do on this question but I think that if Li eats healthy and exercises theroughly then I think that she won't have to worry about her diet anymore.

I also think that if she can take all the stress out of her body then that can also lower her body weight!

Eating healthy and exercizing and drinking the right amount of liquids will help keep her body in shape!!!

How do I know that? I did it myself once!!!!!

I hope this answer helps I didnt really know how to answer this :)

6 0
3 years ago
A production manager is looking for new sources of raw material because he
Alik [6]

The manager is engaging in enterprise risk management. The correct option is A.

<h3>What is enterprise risk management?</h3>

Enterprise risk management is the process of identifying the risk factories that might be come in the path of any project's success. These are the predication of the risks.

Thus, the correct option is A. Full question is attached below.

Learn more about enterprise risk management

brainly.com/question/24183587

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3 0
2 years ago
Sometimes you just dont feel like being cheerful agree or disagree
xeze [42]
Agree. Its okay to not be cheerful at times. Its actually healthy to show emotions. 
8 0
3 years ago
If 2^x=3^y=12^z, show that 1÷z=1÷y+2÷x.....​
Ostrovityanka [42]

Answer:

Proof of \dfrac{1}{z}}=\dfrac{1}{y}+\dfrac{2}{x}  is shown below.

Explanation:

The given equation is

2^x=3^y=12^z

To prove : \dfrac{1}{z}=\dfrac{1}{y}+\dfrac{2}{x}

Proof : Let as assume,

2^x=3^y=12^z=k

2^x=k\Rightarrow 2=k^{\frac{1}{x}}    ...(1)

3^y=k\Rightarrow 3=k^{\frac{1}{y}}      ...(2)

12^z=k\Rightarrow 12=k^{\frac{1}{z}}    ...(3)

We know that

12=2\times 2\times 3

12=(2)^2\times 3

Using (1), (2) and (3), we get

k^{\frac{1}{z}}=(k^{\frac{1}{x}})^2\times k^{\frac{1}{y}}

k^{\frac{1}{z}}=k^{\frac{2}{x}}\times k^{\frac{1}{y}}

k^{\frac{1}{z}}=k^{\frac{2}{x}+\frac{1}{y}}

On comparing both sides, we get

\dfrac{1}{z}}=\dfrac{2}{x}+\dfrac{1}{y}

\dfrac{1}{z}}=\dfrac{1}{y}+\dfrac{2}{x}

Hence proved.

8 0
3 years ago
Josh constantly complains about fatigue, muscle tension, and sleep problems. He is irritable, worries incessantly about little t
Leto [7]

generalized anxiety disorder

6 0
3 years ago
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