Math, asked by namanmeena2310, 2 months ago

Write euler's formula then and the number of faces in a solid if the number of vertices is 8 and number of edges is 12​

Answers

Answered by JayprakashSuvasia
1

Answer:

How much sugar(C12H22O11) will be required if each person on earth is given 100 molecules of sugar? (population of earth=3*10^10)

\orange{\underline{\textit{\green{\bf{CONCEPT \:used:-}}}}}

CONCEPT used:-

IS OF MOLE :-

\orange{\underline{\textit{\blue{\bf{DEFINITION:- }}}}}

DEFINITION:-

The mole (symbol: mol) is the unit of measurement for amount of substance in the International System of Units (SI). A mole of a substance or a mole of particles is defined as exactly 6.02214076×10^23 particles, which may be atoms, molecules, ions, or electrons.

\huge\mathbb{\red A \pink{N}\purple{S} \blue{W} \orange{ER}}ANSWER

sugar(C12H22O11) required for each person on earth :-

GIVEN

100 MOLECULES TO BE GIVEN TO EACH PERSON

POPULATION OF EARTH-->3 \times {10}^{10}3×10

10

\orange{\underline{\textit{\green{\bf{TOTAL\: MOLECULES \:REQUIRED:-}}}}}

TOTALMOLECULES REQUIRED:-

PER PERSON REQUIREMENT× POPULATION OF EARTH --->

\begin{gathered}100 \: molecules \times 3 \times {10}^{10} \\ \\ 3 \times {10}^{12} = \: number \: of \: molecules \: required \: in \: total \: \end{gathered}

100molecules×3×10

10

3×10

12

=numberofmoleculesrequiredintotal

SO ONE MOLE OF SUGAR WEIGHT 342 grams

one mole = 6.022 \times {10}^{23} \: molecules \:6.022×10

23

molecules =342 grams

so one molecules weights -->

\frac{342}{6.022 \times {10}^{23} } \: grams

6.022×10

23

342

grams

so 3×10^12 molecules weights -->

\frac{342}{6.022 \times {10}^{23} } \times 3 \times {10}^{12} \: \: grams

6.022×10

23

342

×3×10

12

grams

\orange{\underline{\textit{\red{\bf{ REQUIRED\; WEIGHT}}}}}

REQUIREDWEIGHT

\underline{\blue{170 \times {10}^{ - 11} \: \: grams}}

170×10

−11

grams

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Answered by Anonymous
6

answer

Euler's polyhedron formula, V−E+F=2

V = number of vertices = ?

E = number of edges = 21

F = number of faces = 16

V−21+16=2

V−5=2

V=7

Number of vertices = 7.

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