Mathematics, 25.09.2019 14:00 jalenshayewilliams

99pts will give brainliest use the diagram and given information to answer the questions and prove the statement. given: x z prove: [see image] re-draw the diagram of the overlapping triangles so that the two triangles are separated.
what additional information would be necessary to prove that the two triangles, xby and zay, are congruent?
what congruency theorem would be applied?
prove using a list/flow chart proof.

99pts will give brainliest use the diagram and given information to answer the questions and prove t

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Answer from: lexybellx3

The diagram shows angles x and z to be congruent.
it also shows segments xy and zy to be congruent.
there is enough info in the figure to prove the triangles congruent.

the given statement does not mean anything.
"given: x y" has no meaning. x and y with no other symbols are simply points x and y. what is the meaning of "given: x y"?

using the info in the figure, we can write this proof.

statements reasons
1. < x is congruent to < z 1. given in the figure
2. seg. xy is congr to seg zy 2. given in the figure
3. < y is congr to < y 3. congruence of angles is reflexive
4. tr xby is congr tr zay 4. asa

we use the asa theorem of congruence of triangles.

Answer from: shaniqwakirkseyniqwa

answer:

step-by-step explanation:

from the given figure, consider xby and zay be two different triangles having xy=zy and m∠x=m∠z.

thus, from δxby and δzay, we have

m∠x=m∠z(given)

xy=zy (given)

m∠y=m∠y(common)

therefore, by asa rule, δxby ≅ δzay.

thus, the additional information necessary to prove the two triangles congruent will be that m∠y=m∠y(common).

Answer from: Quest

56 ur welcome:

Answer from: Quest

First step is to get rid of the square root. remember that a square root is the same as raising to the (1/2) power. see below: $\sqrt{\frac{ {72x}^{16} }{ {50x}^{{{36} }}}} = \frac{ { \sqrt{72}x}^{ {16}^{ (\frac{1}{2}) } } }{ { \sqrt{50} x}^ {{36}^{ (\frac{1}{2}) } }}$ multiply exponents per exponent rules to get: $\frac{ { \sqrt{72}x}^{8} }{ { \sqrt{50}x}^{18} }$ remember you subtract exponents from the denominator and add exponents in the numerator so: $\sqrt{ \frac{72}{ 50}} \times ( {x}^{(8 - 18) } ) = \sqrt{ \frac{36}{25} } \times ( {x}^{ - 10} )$ simplify further: $\frac{6}{5} {x}^{ - 10} = \frac{6}{5 {x}^{10} }$ so a is the correct choice. if you don't understand this google exponent rules and it will you understand. look at the image results.
Plz hurrywhat is the simplified form of ? assume x ≠ 0.

Plz hurrywhat is the simplified form of  ? assume  x  ≠ 0.

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