(h)
No of link n=9
No of lower binary pair =6
No of lower tertiary pair =3
Since one tertiary pair is equi
No of link n=9
No of lower binary pair =6
No of lower tertiary pair =3
Since one tertiary pair is equivalent
valent to two binary pair Then total no of lower pair j=6+3*2 =12
Since there is no higher pair h=0
We know mobility
m= 3(n-1)-2j-h
=3(9-1)-2*1
No of lower binary pair =6
No of lower tertiary pair =3
Since one tertiary pair is equivalent to two binary pair
Then total no of lower pair j= 6+3*2 =12
Since there is no higher pair h=0
We know mobility
m= 3(n-1)-2j-h
=3(9-1)-2*12-0
m=0
2-0
m=0
(I)
No of link n =
No of lower binary pair =9
No of lower tertiary pair =1
Since one tertiary pair is equivalent to two binary pair
Then total no of lower pair j= 9+1*2 =11
Since there is no higher h=0
We know mobility
m=3(n-1)-2j-h
=3(9-1)-2*11-0
m=2
(J)
No of link n=11
No of lower binary pair =12
No of lower tertiary pair =1
Since one tertiary pair is equivalent to two binary pair
Then total no of lower pair j= 12+1*2 =14
Since there is no higher h=0
We know mibmobil
m=3(n-1)-2j-h
=3*(11-1)-2*14-0
m=2
calculate the mobility of linkages and define mechanism of each case clearly & define number of...