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34kurt
3 years ago
6

Please fill out the chart

Chemistry
1 answer:
Norma-Jean [14]3 years ago
8 0
This should help hopefully

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What foods are broken down when an organism, in need of energy, undergoes cellular respiration?
disa [49]

Answer:

GLUCOSE aka SUGAR

Explanation:

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Glucose, found in the food animals eat, is broken down during the process of cellular respiration into an energy source called ATP.

Hope this helped !

5 0
3 years ago
The particle diagram shown above represents the dissolution of CuCl(s) assuming an equilibrium concentration for Cu+ ions of abo
enot [183]

Due to common ion effect, addition of 1.0mL of 4MNaCl  will cause some of the Cu+ and Cl− ions combine to form CuCl(s) because the Ksp will be lower than 1.6×10−7.

<h3>What is solubility product?</h3>

The term solubility product refers to the equilibrium constant that is set up when an ionic substance dissolve in water. Since the solution already contains chloride ions, addition of more chloride ions from NaCl will cause more CuCl(s) to separate from solution.

Hence, when 1.0mL of 4MNaCl is added to the solution, some of the Cu+ and Cl− ions combine to form CuCl(s) because the Ksp will be lower than 1.6×10−7.

Learn more about solubility product: brainly.com/question/857770

5 0
3 years ago
A 110.0 mL sample of 0.040 M Ca2+ is titrated with 0.040 M EDTA at pH 9.00. The value of logKf for the Ca2+−EDTA complex is 10.6
Alex787 [66]

Answer : The conditional formation constant is 1.83\times 10^9

Explanation :

First we have to calculate the formation constant.

As we are given that:

\log k_f=10.65

k_f=10^(10.65)

k_f=4.47\times 10^{10}

Thus, the formation constant is 4.47\times 10^{10}

Now we have to calculate the conditional formation constant.

The expression used as:

k'_f=\alpha_y^+\times k_f

where,

k'_f = conditional formation constant = ?

\alpha_y^+ = activity coefficient at pH 9.00 = 0.041

k_f = formation constant = 4.47\times 10^{10}

Now put all the given values in the above expression, we get:

k'_f=(0.041)\times (4.47\times 10^{10})

k'_f=1.83\times 10^9

Therefore, the conditional formation constant is 1.83\times 10^9

6 0
3 years ago
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