Given that QT is an altitude of triangle QRS, measure of angle QTS=(6x+36), and QR = 2x – 5, find QR.
a. 7
b. 9
c. 11
d. 13

Question

15-06-2018
Mathematics

contestada

Given that QT is an altitude of triangle QRS, measure of angle QTS=(6x+36), and QR = 2x – 5, find QR.
a. 7
b. 9
c. 11
d. 13

Respuesta :

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calculista calculista · Answer 1 · 2018-06-24T22:18:17+02:00

calculista calculista

24-06-2018

we know that
if QT is an altitude of triangle QRS
then
the measure of angle QTS is equal to 90°
so
6x+36=90-----> 6x=90-36----> x=54/6
x=9
QR=2x-5-----> QR=2*9-5-----> QR=18-5-----> QR=13

the answer is
QR=13

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kiana627 kiana627 · Answer 2 · 2019-01-19T03:32:30+01:00

kiana627 kiana627

19-01-2019

Answer: It is D. 13 on edge-nuity!

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Given that QT is an altitude of triangle QRS, measure of angle QTS=(6x+36), and QR = 2x – 5, find QR. a. 7 b. 9 c. 11 d. 13

Respuesta :

Otras preguntas

Given that QT is an altitude of triangle QRS, measure of angle QTS=(6x+36), and QR = 2x – 5, find QR.
a. 7
b. 9
c. 11
d. 13