Posted by bearing question corrected on Thursday, January 7, 2010 at 1:29pm.
answered above
A)distance qr=
|ar|^2=q^2+r^2-2pqcosP
=90^2+50^2-2*50*90cos125
=8100+2500-9000cos125
=10600+5162.1879
=root of 10600+5162.1879
qr=130
b)The bearing of r from q=
=q/sinQ=p/sinP
=90/sinQ=130/sin125
=130sinQ=90sin125
Q(sin)=73.72/130
Q=34.6
Then the bearing of r from q=360-34.6
=325.4
A)distance qr=
|ar|^2=q^2+r^2-2pqcosP
=90^2+50^2-2*50*90cos125
=8100+2500-9000cos125
=10600+5162.1879
=root of 10600+5162.1879
qr=130
b)The bearing of r from q=
=q/sinQ=p/sinP
=90/sinQ=130/sin125
=130sinQ=90sin125
Q(sin)=73.72/130
Q=34.6
Then the bearing of r from q=360-34.6
=325.4
A)distance qr=
|ar|^2=q^2+r^2-2pqcosP
=90^2+50^2-2*50*90cos125
=8100+2500-9000cos125
=10600+5162.1879
=root of 10600+5162.1879
qr=130
b)The bearing of r from q=
=q/sinQ=p/sinP
=90/sinQ=130/sin125
=130sinQ=90sin125
Q(sin)=73.72/130
Q=34.6
Then the bearing of r from q=360-34.6
=325.4
A)distance qr=
|ar|^2=q^2+r^2-2pqcosP
=90^2+50^2-2*50*90cos125
=8100+2500-9000cos125
=10600+5162.1879
=root of 10600+5162.1879
qr=130
b)The bearing of r from q=
=q/sinQ=p/sinP
=90/sinQ=130/sin125
=130sinQ=90sin125
Q(sin)=73.72/130
Q=34.6
Then the bearing of r from q=360-34.6
=325.4
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