G (1. Complete the paragraph proof.
Given: LE bisects L and LE I GU
Prove: ALEG & ALEU
L
E
U
LE bisects L is given. ZGLE is congruent to LULE by the definition of an
LE is congruent to LE by the
property of congruence. LE is perpendicular to GU
is given, so ZGEL and ZUEL are right angles by the
Therefore,
are
ZGEL is congruent to LLEU because
congruent.
SO, ALEG ALEU by

G

(1. Complete the paragraph proof.
Given: LE bisects L and LE I GU
Prove: ALEG & ALEU
L
E
U

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Ответ:

YBNLaLo

24.09.2021

Mathematics

Solution :

To solve the above equation we will follow the BODMAS rule.

>> BODMAS is an order of mathematic operations.>> BODMAS rule is to be followed while solving expressions in mathematics. It stands for,

$\quad\begin{gathered} \begin{array}{l} \star \: \rm B= bracket \\\star \: \rm O= order \: of \: power \: \\\star \: \rm D= division \\\star \: \rm M= multiplication \\ \star \: \rm A= addition \\ \star \: \rm S=subtraction \end{array}\end{gathered}$

Solving the question :

$\rm{ = 5 + 19 \times 2}$

$\rm{ = 5 + 38}$

$\rm{ = 43}$

Hence, the answer is 43.

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