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HELP ASAP 80 POINTS!!!!!!!!!!

552 = 502 + 352 − 2(50)(35)cos(A)

After working through the problem above, we get cos(A) =

2 Answers

0 votes

Answer:

edg

Explanation:

HELP ASAP 80 POINTS!!!!!!!!!! 552 = 502 + 352 − 2(50)(35)cos(A) After working through-example-1
User Kaelan Fouwels
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3 votes

Answer:


\large\boxed{\cos(A)\approx0.08629\to A=85^o}

or


\large\boxed{\cos(A)=0.2}

Explanation:


552 = 502 + 352-2(50)(35)\cos(A)\\\\552=854-3500\cos(A)\qquad\text{subtract 854 from both sides}\\\\-302=-3500\cos(A)\qquad\text{divide both sides by (-3500)}\\\\(-302)/(-3500)=\cos(A)\\\\\cos(A)\approx0.08629\\\\\text{From the table (look at the picture):}\\\\A=85^o

If "2" are a square.


55^2=50^2+35^2-2(50)(35)\cos(A)\\\\3025=2500+1225-3500\cos(A)\\\\3025=3725-3500\cos(A)\qquad\text{subtract 3725 from both sides}\\\\-700=-3500\cos(A)\qquad\text{divide both sides by (-3500)}\\\\(-700)/(-3500)=\cos(A)\to\cos(A)=(1)/(5)\to\cos(A)=0.2

HELP ASAP 80 POINTS!!!!!!!!!! 552 = 502 + 352 − 2(50)(35)cos(A) After working through-example-1
User Matthew C
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5.3k points