## Maximum given sized rectangles that can be cut out of a sheet of paper

Given the length L and breadth B of a sheet of paper, the task is to find the maximum number of rectangles with given length… Read More »

- Rectangle with minimum possible difference between the length and the width
- Check if any square (with one colored cell) can be divided into two equal parts
- Find minimum area of rectangle with given set of coordinates
- Number of squares of side length required to cover an N*M rectangle
- Check if a point lies on or inside a rectangle | Set-2
- Minimum squares to cover a rectangle
- Intersecting rectangle when bottom-left and top-right corners of two rectangles are given
- Circumradius of the rectangle
- Area of Largest rectangle that can be inscribed in an Ellipse
- Find the number of rectangles of size 2*1 which can be placed inside a rectangle of size n*m
- Largest square that can be inscribed in a semicircle
- Area of the Largest square that can be inscribed in an ellipse
- Minimum squares to evenly cut a rectangle
- Check whether a given point lies on or inside the rectangle | Set 3
- Area of a largest square fit in a right angle triangle
- Smallest square formed with given rectangles
- The biggest possible circle that can be inscribed in a rectangle
- Largest rectangle that can be inscribed in a semicircle
- Sum of Area of all possible square inside a rectangle
- Largest hexagon that can be inscribed within a square
- Count the number of rectangles such that ratio of sides lies in the range [a,b]
- Biggest Square that can be inscribed within an Equilateral triangle
- Maximum given sized rectangles that can be cut out of a sheet of paper

Given the length L and breadth B of a sheet of paper, the task is to find the maximum number of rectangles with given length… Read More »

Given an integer area, the task is to find the length and breadth of a rectangle with the given area such that the difference between… Read More »

Given here is an equilateral triangle of side length a. The task is to find the side of the biggest square that can be inscribed… Read More »

Given side of a square a, the task is to find the side of the largest hexagon that can be inscribed within the given square.… Read More »

Given an array of set of points in the X-Y plane. The task is to find the minimum area of a rectangle that can be… Read More »

Given the length and breadth of N rectangles and a range i.e. [a, b], the task is to count the number of rectangles whose sides(larger/smaller)… Read More »

Given a rectangular sheet of length l and width w. we need to divide this sheet in the square sheets such that the number of… Read More »

Given three numbers , , . Find Number of squares of dimension required to cover rectangle. Note: It’s allowed to cover the surface larger than… Read More »

Given two integers , . Find the number of rectangles of size 2*1 can be placed inside a rectangle of size n*m. Note: No two… Read More »

Here we have a rectangle of length l & breadth b.We have to find the circumradius of the rectangle. Examples: Input : l = 3,… Read More »

Given a square of size n . There are n2 small squares inside the square n of size 1 unit each, in which any one… Read More »

Given an ellipse, with major axis length 2a & 2b, the task is to find the area of the largest rectangle that can be inscribed… Read More »

Given a semicircle with radius r, we have to find the largest square that can be inscribed in the semicircle, with base lying on the… Read More »

Given an ellipse, with major axis length 2a & 2b. The task is to find the area of the largest rectangle that can be inscribed… Read More »

Given a right angled triangle with height l, base b & hypotenuse h.We need to find the area of the largest square that can fit… Read More »