In a right angle triangle ABC with right angle at B, in which a=24 units, b=25 units and
BAC = 0. Then, find cos 0 and tan ,
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Answer:
cos0=1
Step-by-step explanation:
WKT,
cos(a-b) = cosacosb + sinasinb -----(1)
=>cos0=cos(90-90)---------(2)
cos(90-90) = cos90.cos90 + sin90.sin90 (from 1)
=>cos(90-90) = 1.1+0.0=1
From 2,
cos0=1
As BAC = 0 and assuming ΔABC exists,
C=90(ASP)
tanC=tanB=ND or 1/0
tanA = 0 [derived from tan(a-b)]
Contradiction to the fact that lines perpendicular to the same line are parallel hence ΔABC doesn't exist.
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