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Consider a set of points R in the space ...

Consider a set of points `R` in the space which is at a distance of 2 units from the line `x/1=(y-1)/(-1)=(z+2)/2` between the planes `x-y+2z+3=0a n dx-y+2z=0.` a. The volume of the bounded figure by points `b . R c.` d. and the planes is `e . f.(g . h. 103sqrt(i .3j .)k . l.)pim .` n. cube units. o. The area of the surface formed by the set of points `p . R q.` r. is `s . t.(u . v. 20pi//sqrt(w .6x .)y . z.)a a .` bb. sq. units. cc. The volume of the bounded figure by the set of points `d d . R ee.` ff. and the planes is `g g . hh.(i i . jj. 20pi//sqrt(k k .6l l .)m m . nn.)o o .` pp. cubic units. qq. The area of the curved surface formed by the set of points `r r . R ss.` tt. is `u u . vv.(w w . xx. 10//sqrt(y y .3z z .)a a a . bbb.)pic c c .` ddd. sq. units.

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