Home Mathematics Given that l is equidistant from m and k, find m a. 23 b. 33 c. 55 d. 57 Given that l is equidistant from m and k, find m a. 23 b. 33 c. 55 d. 57Mathematics OsnielabreuOctober 23, 20213 CommentsGiven that l is equidistant from m and k, find m a. 23 b. 33 c. 55 d. 57
D. 57 degStep-by-step explanation:33 + m<MLN + 90 = 180m<MLN + 33 = 90m<MLN = 57m<KLN = m<MLN = 57Reply
The the full question is, Given that L is equidistant from M and K, find m KLNas we see on the figuremKLN ≈ mMLN, so 33 = 2y + 23so 33 - 23 = 2y, 10° = 2y, and then y= 10/2 = 5° finally, we can tell that mKLN ≈2(5) + 23 = 33°the answer is B. 33Reply
The correct answer option is D. 57.Step-by-step explanation:We know that the vertex L is equidistant from M and L.Also, the two triangles formed in the picture, ΔMLN and ΔKLN are right angled triangles.Since in triangle MLN, we are given values for two angles (M = 90° and N = 33°), we can find the third angle:Angle L in ΔMLN = 180 - (90 + 33) = 57°Angle L in ΔMLN and ΔKLN is congruent, therefore KLN = 57°Reply
D. 57 deg
Step-by-step explanation:
33 + m<MLN + 90 = 180
m<MLN + 33 = 90
m<MLN = 57
m<KLN = m<MLN = 57
The
the full question is, Given that L is equidistant from M and K, find m KLN
as we see on the figure
mKLN ≈ mMLN, so 33 = 2y + 23
so 33 - 23 = 2y, 10° = 2y, and then y= 10/2 = 5°
finally, we can tell that mKLN ≈2(5) + 23 = 33°
the answer is B. 33
The correct answer option is D. 57.
Step-by-step explanation:
We know that the vertex L is equidistant from M and L.
Also, the two triangles formed in the picture, ΔMLN and ΔKLN are right angled triangles.
Since in triangle MLN, we are given values for two angles (M = 90° and N = 33°), we can find the third angle:
Angle L in ΔMLN = 180 - (90 + 33) = 57°
Angle L in ΔMLN and ΔKLN is congruent, therefore KLN = 57°