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A

Anonymous

Nov 25, 2024

Triangle xyz is isosceles. angle y measures a*. what expression represents the measure of angle x?

In triangle XYZ, which is isosceles, angle Y measures a degrees. Given that ∠X is equal to ∠Z, what expression represents the measure of angle X?

10 Answers

A
Anonymous

Nov 16, 2024

In an isosceles triangle the sides XY &  YZ are equal, as well as the angles oppose to those sides:∠ X = ∠ Z  and ∠ Y = a° (given)We know that ∠X + ∠ Z + ∠ Y =180°, Since ∠ X = ∠ Z, then:2(X) + a° =180°, X = a°/2 +90°
A
Anonymous

Feb 03, 2025

2(X) + a° =180°, X = a°/2 +90°Step-by-step explanation:In an isosceles triangle the sides XY &  YZ are equal, as well as the angles oppose to those sides:∠ X = ∠ Z  and ∠ Y = a° (given)We know that ∠X + ∠ Z + ∠ Y =180°, Since ∠ X = ∠ Z, then: 2(X) + a° =180°, X = a°/2 +90°
A
Anonymous

Nov 12, 2024

Answer is A C and D i got the answers right on mineStep-by-step explanation:
A
Anonymous

Dec 23, 2024

D. Step-by-step explanation:Please find the attachment.We are told that triangle XYZ is an isosceles triangle and measure f angle Y is a degrees. We are supposed to write an  Since we know that an isosceles triangle has two equal sides and two equal angles. By the angle sum property we can set an equation for the angle of our given triangle as:As measure of Y and Z is equal, so we will get,  Therefore, the measure of angle X will be degrees and option D is the correct choice.
The answer is D.) 180-2aStep-by-step explanation:
A
Anonymous

Dec 23, 2024

The measure of angle F = (2 x + 6)°Step-by-step explanation:Given figure shown the measure of each angles :∠E = ( x + 30)° ∠D = x°It is given that ∠F = ( ∠E + ∠D ) - 24                  Or,  ∠F = ( x + 30)° + x° - 24                   Or, ∠F = (2 x + 30)° - 24                    ∴, ∠F = ( 2 x  + 6)°      Answer
A
Anonymous

Oct 25, 2024

The measure of ∠F = (2 x + 6°)Step-by-step explanation:Here in ΔDEF,  given: (∠D +   ∠E)  - 24°  =  ∠F Hence,  the value of ∠F =  (∠D +   ∠E ) -  24°Now, ∠D = x , ∠E = x + 30°Substituting these values in the above equation, ⇒∠F  = x +  (x + 30°)   -  24°         =  2x + 6°or  , ∠F  =  2x + 6° Hence, the measure of ∠F = (2x + 6°)
A
Anonymous

Dec 30, 2024

An isosceles triangle has two sides equal and two angles equal. It is given in the problem that ∠Y is equal to a². We can solve for the remaining angles and the solution is shown below:180°=∠X+∠Y+∠Z180°=∠X+a° +∠Z180°-a°-∠Z=∠XIf ∠Z is the same with ∠Y, then ∠X is equal to 180°-2a°.

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