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Alright a nice problem for u guys...
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is the ans
gr
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need sol of HC VERMA CHAPTER ROTATION Qno-37,63,50,69,60
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Q ;A uniform rod is pivoted at its upper end hangs vertically .it is displaced through an angle of 60 and then released.Find the magnitude of the force acting on a particle of mass (dm) at the tip of the rod when the rod makes the angle of 37 with the vertical?????
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need sol of HC VERMA CHAPTER ROTATION Qno-37,63,50,69,60
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wt about other qestions mainly 68,6763
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need sol of HC VERMA CHAPTER ROTATION Qno-37,63,50,69,60
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with ans
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need sol of HC VERMA CHAPTER ROTATION Qno-37,63,50,69,60
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consider a triangle ABC.A directly similar triangle A1B1C1 is inscribed in ABC SUCH THAT
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A1B1C1 R THE INTERIOR POINTS OF THE SIDES AC ,AB,BC RESPECTIVELY PROVE THAT:
AREA A1B1C1/AREAOFABC 1/COSEC^2A+COSEC^2B+COSEC^2C
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COS3B+COS3C+COS3A=1
COS3B+COS3C+COS3A-1=0
COS3(B+C)/2.COS3(B-C)/2-SIN^3A/2=0
SOLVING WE GET
COS3C/2.COS3B/2.COS3A/2=0
EITHER3C/2=
C=
/3 THEREFORE TRIANGLE IS ACUTE ANGLED
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consider a triangle ABC.A directly similar triangle A1B1C1 is inscribed in ABC SUCH THAT
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A1B1C1 R THE INTERIOR POINTS OF THE SIDES AC ,AB,BC RESPECTIVELY PROVE THAT:
AREA A1B1C1/AREAOFABC 1/COSEC^2A+COSEC^2B+COSEC^2C
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Q54,52,51,50,48,45,42,34,35,31,30,29,27,26,FROM HCVERMA SIMPLE HARMONIC MOTION
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now, no. of collision in 1 daY =24*3600/2
=43200
wts the concept behind this step an how is it taken
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CHALLENGE TO ALL
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no Ra is not R1
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Q54,52,51,50,48,45,42,34,35,31,30,29,27,26,FROM HCVERMA SIMPLE HARMONIC MOTION
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WT IS NO OF COLLISION IN UR SOLOF Q34 WTIS 2.03ND HOW 2MINCOMES SO THAT DIFFERENCE IS .04SEC
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need sol of HC VERMA CHAPTER ROTATION Qno-37,63,50,69,60
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need sol of HC VERMA CHAPTER ROTATION Qno-37,63,50,69,60
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unable to understand this step
m
=mg(1.2 sin 37)
=mg(1.2)*3/5
=0.9(g/l)
instead it should be
I*
=MgSIN37*L WHERE L=1m ND I=ML^2/3
=9/5g NOT WT U HAD WRITTEN
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cosA+coaB+2cosC=2,then the sides of triangle ABC are in which progression
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COSA +COSB=2(1-COSC)
COSA+B/2.COSA-B/2=2SIN^2C/2
SINC/2COSA-B/2=2SIN^2C/2
COSA-B/2=2SINC/2=2COSA+B/2
COSA/2.COSB/2+SINA/2SINB/2=2(COSA/2COSB/2-SINA/2SINB/2)
3SINA/2SINB/2=COSA/2COSB/2
TANA/2TANB/2=1/3
S-b.S-c/S.S-a *
S-c.S-a/S.S-b=1/3
S-c/S=1/3
3S-3c=S
2S=3c
a+b+c=3c
a+b=2c
hence sides r in AP
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Q54,52,51,50,48,45,42,34,35,31,30,29,27,26,FROM HCVERMA SIMPLE HARMONIC MOTION
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quick reply needed
Q54,52,51,50,48,45,42,34,35,31,30,29,27,26,FROM HCVERMA SIMPLE HARMONIC MOTION
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