Question

Help again plz

Answer 1

yes

Answer 2

you are so close to fifty

Answer 3

In ΔPQR, \overline{PR}
PR
is extended through point R to point S, \text{m}\angle PQR = (3x+12)^{\circ}m∠PQR=(3x+12)
∘
, \text{m}\angle RPQ = (3x-11)^{\circ}m∠RPQ=(3x−11)
∘
, and \text{m}\angle QRS = (8x-9)^{\circ}m∠QRS=(8x−9)
∘
. What is the value of x?x?
Answer:

attempt 2 out of 2
Taelynn Hall
Interior and Exterior Triangle Angles
Sep 22, 7:03:34 PM
In ΔPQR, \overline{PR}
PR
is extended through point R to point S, \text{m}\angle PQR = (3x+12)^{\circ}m∠PQR=(3x+12)
∘
, \text{m}\angle RPQ = (3x-11)^{\circ}m∠RPQ=(3x−11)
∘
, and \text{m}\angle QRS = (8x-9)^{\circ}m∠QRS=(8x−9)
∘
. What is the value of x?x?

Answer 4

Given:

In ΔPQR, PR is extended through point R to point S.

m∠QRS=(11x−7)° , m∠RPQ=(3x+17)° , and m∠PQR=(3x+11)°.

To find:

The value of x.

Solution:

Using the given information, we can draw a diagram as shown below.

From the diagram, it is clear that ∠QRS is an exterior angle and ∠RPQ and ∠PQR are opposite interior angles.

[Exterior angle theorem]





Isolate variable terms.





Divide both sides by 5.



Therefore, the value of x is 7.

Answer 5

thanks ^^

Answer 6

thats

Answer 7

thanks

Answer 8

yw