Desarrollador Sr Java Interview Questions

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Last of the three coding questions in the first interview: It was an inventory based question. Apple Sold in the farm 214 out of 250 on April 1 179 out of 250 on April 2 230 out of 250 on April 3 Orange Sold in the farm 0 out of 200 on April 1 180 out of 250 on April 2 200 out of 250 on April 3 Mango Sold in the farm 100 out of 100 on April 1 0 out of 200 on April 2 50 out of 250 on April 3 Output all the sold merchandise in a datewise inventory. (E.g. On April 1, Apple, Orange, and Grapes were sold in x,y, and z amount)
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Software Developer Internship

Interviewed at IBM

3.9
Jan 7, 2018

Last of the three coding questions in the first interview: It was an inventory based question. Apple Sold in the farm 214 out of 250 on April 1 179 out of 250 on April 2 230 out of 250 on April 3 Orange Sold in the farm 0 out of 200 on April 1 180 out of 250 on April 2 200 out of 250 on April 3 Mango Sold in the farm 100 out of 100 on April 1 0 out of 200 on April 2 50 out of 250 on April 3 Output all the sold merchandise in a datewise inventory. (E.g. On April 1, Apple, Orange, and Grapes were sold in x,y, and z amount)

Given a 2D rectangular matrix of boolean values, write a function which returns whether or not the matrix is the same when rotated 180 degrees. Additionally verify that every boolean true is accessible from every other boolean true if a traversal can be made to an adjacent cell in the matrix, excluding diagonal cells. That is , (x , y ) can access the set [ ( x + 1 , y ) , ( x - 1 , y ) , (x , y - 1 ) , (x , y + 1 ) ] For example, the matrix { { true , false } , { false , true } } should not pass this test.
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Software Engineer In Test

Interviewed at Google

4.4
Jun 4, 2013

Given a 2D rectangular matrix of boolean values, write a function which returns whether or not the matrix is the same when rotated 180 degrees. Additionally verify that every boolean true is accessible from every other boolean true if a traversal can be made to an adjacent cell in the matrix, excluding diagonal cells. That is , (x , y ) can access the set [ ( x + 1 , y ) , ( x - 1 , y ) , (x , y - 1 ) , (x , y + 1 ) ] For example, the matrix { { true , false } , { false , true } } should not pass this test.

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