Page 8 (i) Assume that the storage tank is completely sealed and is to

1.	Page 8 (i) Assume that the storage tank is completely sealed and is to be filled with diesel from an opening at the top. Find the capacity, in m', of the tank, inclusive of the conical roof.
Answer» ANSWER: hey here is your answer pls MARK it as brainliest Step-by-step EXPLANATION: $so \: here \: a \: storage \: tank \: constructed \: by \: a \: farmer \: is \: made \: up \: of \: two \: geometrical \: shapes \: namely \: cylinder(lower \: part) \: and \: cone(upper \: part) \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: (given)$ $so \: thus \: then \: radius \: of \: both \: cylindrical \: and \: conical \: shape \: would \: be \: equal \\ so \: let \: the \: radius \: of \: entire \: storage \: tank \: be \: r \: (inclusive \: of \: conical \: part \: and \: cylindrical) \\ here \: diameter(d) = 8.cm \\ thus \: radius(r) = 4.cm$ $moreover \\ for \: a \: cylindrical \: part \\ vertical \: height \: ie \: perpendicular \: height(h) = 3.5 \: cm \\ \\ for \: a \: conical \: part \: \\ height(H) = 1.2 \: cm$ $so \: thus \: combined \: volume(inclusive \: volume) \: of \: storage \: tank = volume \: of \: cylindrical \: part + volume \: of \: conical \: part$ $so \: we \: know \: that \\ volume \: of \: conical \: part = 1/3 \times \pi \: r.square \: H \\ volume \: of \: cylindrical \: part = \pi \: r.squre \: h$ $thus \: then \\ volume \: of \: storage \: tank = 1/3 \times \pi \: r.square \: H + \pi \: r.square \: h \\ = \pi \: r.square(1/3.H + h) \\ = 3.14 \times (4).square (1/3 \times 1.2 + 3.5) \\ = 3.14 \times 16(0.4 + 3.5) \\ = 50.24 \times 3.9 \\ = 195.936 \\ \\ so \: volume \: of \: storage \: tank = 195.936 \: cubic.cm$ $but \: as \: we \: know \: that \\ 1l = 1000 \: cubic.cm \\ so \: 195.936 \: cubic.cm = 195.936 \times 1000 \: l \\ = 195936 \: l$ $so \: thus \: capacity \: of \: given \: storage \: tank \: is \: about \: 195936 \: l$

Page 8 (i) Assume that the storage tank is completely sealed and is to be filled with diesel from an opening at the top. Find the capacity, in m', of the tank, inclusive of the conical roof.

Answer»

hey here is your answer

pls MARK it as brainliest

Step-by-step EXPLANATION:

$so \: here \: a \: storage \: tank \: constructed \: by \: a \: farmer \: is \: made \: up \: of \: two \: geometrical \: shapes \: namely \: cylinder(lower \: part) \: and \: cone(upper \: part) \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: (given)$

$so \: thus \: then \: radius \: of \: both \: cylindrical \: and \: conical \: shape \: would \: be \: equal \\ so \: let \: the \: radius \: of \: entire \: storage \: tank \: be \: r \: (inclusive \: of \: conical \: part \: and \: cylindrical) \\ here \: diameter(d) = 8.cm \\ thus \: radius(r) = 4.cm$

$moreover \\ for \: a \: cylindrical \: part \\ vertical \: height \: ie \: perpendicular \: height(h) = 3.5 \: cm \\ \\ for \: a \: conical \: part \: \\ height(H) = 1.2 \: cm$

$so \: thus \: combined \: volume(inclusive \: volume) \: of \: storage \: tank = volume \: of \: cylindrical \: part + volume \: of \: conical \: part$

$so \: we \: know \: that \\ volume \: of \: conical \: part = 1/3 \times \pi \: r.square \: H \\ volume \: of \: cylindrical \: part = \pi \: r.squre \: h$

$thus \: then \\ volume \: of \: storage \: tank = 1/3 \times \pi \: r.square \: H + \pi \: r.square \: h \\ = \pi \: r.square(1/3.H + h) \\ = 3.14 \times (4).square (1/3 \times 1.2 + 3.5) \\ = 3.14 \times 16(0.4 + 3.5) \\ = 50.24 \times 3.9 \\ = 195.936 \\ \\ so \: volume \: of \: storage \: tank = 195.936 \: cubic.cm$

$but \: as \: we \: know \: that \\ 1l = 1000 \: cubic.cm \\ so \: 195.936 \: cubic.cm = 195.936 \times 1000 \: l \\ = 195936 \: l$

$so \: thus \: capacity \: of \: given \: storage \: tank \: is \: about \: 195936 \: l$

Page 8 (i) Assume that the storage tank is completely sealed and is to be filled with diesel from an opening at the top. Find the capacity, in m', of the tank, inclusive of the conical roof.

Discussion

No Comment Found

Related InterviewSolutions

Reply to Comment

Page 8 (i) Assume that the storage tank is completely sealed and is to be filled with diesel from an opening at the top. Find the capacity, in m', of the tank, inclusive of the conical roof.​

Discussion

No Comment Found

Related InterviewSolutions

Reply to Comment

Page 8 (i) Assume that the storage tank is completely sealed and is to be filled with diesel from an opening at the top. Find the capacity, in m', of the tank, inclusive of the conical roof.