3.
In a right angled triangle ABC, AC = 10 cms, BC = 6 cms find AB and hence find sin 8, cot and seco.
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Answer:
ΔABC is right angled at B, so AC is the hypotenuse.
AC−AB=1 ...Given ....(1)
By Pythagoras theorem,
AC2=AB2+BC2
BC2=AC2−AB2
72=(AC−AB)(AC+AB)
49=1(AC+AB)
So, AC+AB=49 ....(2)
Adding (1) and (2) we get,
⇒2AC=50
⇒AC=25 cm
Sbstitute in eq (2), we get
AB=24 cm.
Now, cosA+sinA=ACAB+ACBC=2524+257=2531
⇒cosA+sinA=2531
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