The _____ is used to identify a mixture as a colloid. tyndall effect particle effect motion effect doppler effect

Chemistry

2 answers:

Serggg [28]3 years ago

6 0

Answer:

The answer is the Tyndall Effect.

Explanation:

The Tyndall effect is a physical phenomenon present in suspensions, where the existence of colloidal particles is present.

Colloidal particles are invisible particles to the naked eye due to their small size, and have the property of reflecting or refracting the light that reaches them. These particles can be solid, liquid or gaseous. The medium where they are suspended can also be in any of the three phases.

When a beam of light passes through a colloidal suspension, an emission of light occurs that reveals the particles. On the other hand, solutions that do not have particles of this type are transparent, because there is nothing to disperse the light that enters. Then the particles that are dissolved in it are not macroscopically or microscopically distinguished (the light path is not observed). Thanks to this difference, colloidal suspensions can be distinguished.

Sphinxa [80]3 years ago

5 0

The Tyndall effect is used to identify a mixture as a colloid.
According to a chemistry book, the Tyndall effect is "the effect of light scattering in colloidal dispersion, while showing no light in a true solution." And a colloid is a solution that has a lot of particles.

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uysha [10]

Answer:

$\boxed{\text{C$_{15}$H$_{21}$FeO$_{6}$}}$

Explanation:

Let's call the unknown compound X.

1. Calculate the mass of each element in 1.23383 g of X.

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$\text{Mass of C} = \text{2.3162 g } \text{CO}_{2}\times \dfrac{\text{12.01 g C}}{\text{44.01 g }\text{CO}_{2}}= \text{0.632 07 g C}$

(b) Mass of H

$\text{Mass of H} = \text{0.66285 g }\text{H$_{2}$O}\times \dfrac{\text{2.016 g H}}{\text{18.02 g } \text{{H$_{2}$O}}} = \text{0.074 157 g H}$

(c)Mass of Fe

(i)In 0.4131g of X

$\text{Mass of Fe} = \text{0.093 33 g Fe$_{2}$O$_{3}$}\times \dfrac{\text{111.69 g Fe}}{\text{159.69 g g Fe$_{2}$O$_{3}$}} = \text{0.065 277 g Fe}$

(ii) In 1.2383 g of X

$\text{Mass of Fe} = \text{0.065277 g Fe}\times \dfrac{1.2383}{0.4131} = \text{0.195 67 g Fe}$

(d)Mass of O

Mass of O = 1.2383 - 0.632 07 - 0.074 157 - 0.195 67 = 0.336 40 g

2. Calculate the moles of each element

$\text{Moles of C = 0.63207 g C}\times\dfrac{\text{1 mol C}}{\text{12.01 g C }} = \text{0.052 629 mol C}\\\\\text{Moles of H = 0.074157 g H} \times \dfrac{\text{1 mol H}}{\text{1.008 g H}} = \text{0.073 568 mol H}\\\\\text{Moles of Fe = 0.195 67 g Fe} \times \dfrac{\text{1 mol Fe}}{\text{55.845 g Fe}} = \text{0.003 5038 mol Fe}\\\\\text{Moles of O = 0.336 40} \times \dfrac{\text{1 mol O}}{\text{16.00 g O}} = \text{0.021 025 mol O}$

3. Calculate the molar ratios

Divide all moles by the smallest number of moles.

$\text{C: } \dfrac{0.052629}{0.003 5038}= 15.021\\\\\text{H: } \dfrac{0.073568}{0.003 5038} = 20.997\\\\\text{Fe: } \dfrac{0.003 5038}{0.003 5038} = 1\\\\\text{O: } \dfrac{0.021025}{0.003 5038} = 6.0006$