Answer / fc

It saids sheet cake, therefore you cannot cut half way
along the thickness of the cake. Instead, find the center
point of the missing piece along with the center point of
the cake, anyway you cut it through these two center points
will be an even cut.

Answer / atul kumar

In the Q, 2 cuts means each cut is continuous ie. cuts never
overcross the missing piece.
The soln is to cut the cake along the line joining the
centre of the 2 shapes(missing cake and the other being the
center of whole cake, center in this case being geometrical
centre of the boundry curve). The first cut will end at the
one edge of the missing piece while the second cut will
start from the other edge(in the same straight line). Hence,
2 cuts.

Answer / vinay pullati

Draw a rough figure to get clear understanding.
Max 2 cuts are required for all the cases.

1st cut: Along the vertical axis through the centroid of
removed rectangular slice.

2nd cut: Along the horizontal axis through the centroid of
original unsliced sheet.

The sheet will be sliced into 4 parts.
1 + 4 == 2 + 3
So two equal parts are formed.

Answer / karthi

->assume missing piece is in center of the cake
->u cut that cake middle
->one half of process was over
->the u cut another side of cake
->cake was divided into two equal pieces

Answer / rajesh

i could assume the cuts, cut a small rectangular piece from middle of the cake, then cut it perpendicularly.

Answer / vanitha

simple, cut the cake horizontally at the centre.

Answer / ahmedpasha

keep the cake in three dimension position and cut it . The persons will get equally.

Answer / amit goenka

select one corner of the rectangle and fold the sheet of
cake along that line

Answer / kedhar

First cut along one of the axes of the rectangular cut
through the cake. Next cut along the other axis of the
rectangular cut
through the cake. Now we had two cuts and two even proportions.

Answer / cx

This problem can be solved with only one cut.

Determine the midpoints of the original cake and the piece
that has been removed, either by measurement or the
intersection of the two diagonals of each rectangle.

The cut is the line that connects these two midpoints.

This answer can be determined by mathematics

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