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vazorg [7]
4 years ago
10

when a substance donates a proton during a chemical reaction, that substance can be classified as a(an) ___ ?

Chemistry
1 answer:
Anarel [89]4 years ago
4 0

Answer:

An acid

Explanation:

According to the Arrhenius theory of acids and bases "an Arrhenius acid is a compound that increases the concentration of H+ ions that are present when added to water"

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What are the intervals on the fahrenheit scale called
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Fahrenheit temperature scale fâr´ənhīt˝ [key], temperature scale in which the temperature difference between two reference temperatures, the melting and boiling points of water, is divided into 180 equal intervals called degrees.

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3 years ago
H3PO4 what’s the name?
jasenka [17]

Answer:

Phosphoric acid

Explanation:

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Help me plzzz !!!!!!!!!!!!!!!!!!!!!!!
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After creating a Beer's Law plot using standard solutions of Q, you determined the slope of Beer's Law to be 0.598 M-1. Your unk
Mashutka [201]

Answer:

C=0.247~M

Explanation:

We have to start this question with <u>Beer's Law</u>, A=E*b*C*. On this equation we will have:

<u>A=Absorbance</u>

<u>E=Molar absorption coefficient</u>

<u>b= Optical path</u>

<u>C=Concentration</u>

So, the question is: <u>what values of this equation we know?</u>. If we check the question we have the <u>absorbance value "0.148"</u> additionally we have the slope of the plot, this <u>slope is the molar absorption coefficient</u>, therefore <u>E=0.598 M-1</u>, finally we have also the optical path. <u>The optical path is 1 cm</u> for all devices, so <u>b=1 cm</u>. With all these values we can calculate the concentration "C".

C=\frac{A}{b*E}

C=\frac{0.148}{1*0.598}

C=0.247~M

So, we will have a <u>concentration of 0.247 M</u>

I hope it helps!

4 0
3 years ago
A certain substance x decomposes. it is found that 50% of x remains after 100 minutes. how much x remains after 200 minutes if t
fiasKO [112]
The time needed for a substance becomes half of it mass is called half-time, after. In this case, the half time is 100 minutes. Then to know how much substance remain after 200 minutes the equation would be:

Substance remains= 1/2^(time/half-time) x substance initial mass
Substance remains = 1/2^(200 minutes/100minutes) x 1 times= 1/4 times
6 0
4 years ago
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