niryuu/sni-each-converted huggingface dataset:
Problem: the area of rectangular field of length 90 meters and breadth 80 meters is equal to the area of a square plot . what will be the length of the diagonal of the square plot ? 
Options: ['a ) 100 m', 'b ) 120 m', 'c ) 95 m', 'd ) 80 m', 'e ) 150 m']
Output: b
Problem: a 10 - meter long wire is cut into two pieces . if the longer piece is then used to form a perimeter of a square , what is the probability that the area of the square will be more than 4 if the original wire was cut at an arbitrary point ? 
Options: a ) 2 / 3 , b ) 3 / 4 , c ) 1 / 5 , d ) 2 / 5 , e ) 3 / 5
Output: d
Problem: what will be the percentage increase in the area of the cube ' s surface if each of the cube ' s edges grows by 10 % ? 
Options: a ) 25 % , b ) 28 % , c ) 21 % , d ) 30 % , e ) 32 %
Output: c
Problem: the sum of two numbers is 16 and the sum of their squares is 113 . find the numbers . 
Options: a ) 1 and 2 , b ) 4 and 5 , c ) 7 and 8 , d ) 2 and 3 , e ) 6 and 7
Output: c
Problem: what will be the cost of building a fence around a square plot with area equal to 25 sq ft , if the price per foot of building the fence is rs . 58 ? 
Options: a ) 1160 , b ) 1251 , c ) 1102 , d ) 1352 , e ) 1450
Output: a
Problem: in measuring the sides of a rectangle , one side is taken 9 % in excess , and the other 8 % in deficit . find the error percent in the area calculated from these measurements . 
Options: a ) 0.11 % , b ) 0.7 % , c ) 0.4 % , d ) 0.6 % , e ) 0.28 %
Output: e
Problem: the height of cylinder is 14 cm and its diameter is 10 cm . the volume of the cylinder is : 
Options: ['a ) 4400', 'b ) 2200', 'c ) 5500', 'd ) 1100', 'e ) 3300']
Output: d
Problem: if the height of a cone is increased by 190 % then its volume is increased by ? 
Options: a ) 100 , b ) 777 , c ) 998 , d ) 190 , e ) 2879
Output: d
Problem: the radius of a cylindrical vessel is 7 cm and height is 5 cm . find the whole surface of the cylinder ? 
Options: a ) 281 , b ) 528 , c ) 440 , d ) 767 , e ) 1981
Output: b
Problem: the area of square abcd above is 22 . the shaded region is the intersection of the square and a circular region centered at c . what is the area of the shaded region ? 
Options: ['a ) 18 − 9 / 4 ∗ π', 'b ) 22 − 11 / 2 ∗ π', 'c ) 9 + 9 / 4 ∗ π', 'd ) 9 + 9 / 2 ∗ π', 'e ) 9 / 2 − 9 / 4 ∗ π']
Output: b
Problem: two circles are there one with arc area 60 digree equal to 45 digree of another circle find the area of circle 1 : circle 2 ratio 
Options: ['a ) 3 : 4', 'b ) 1 : 4', 'c ) 1 : 2', 'd ) 2 : 3', 'e ) 1 : 3']
Output: a
Problem: the area of circle o is added to its diameter . if the circumference of circle o is then subtracted from this total , the result is 4 . what is the area of circle o ? 
Options: ['a ) 2 / π', 'b ) 2', 'c ) 8', 'd ) 4', 'e ) 4 π']
Output: e
Problem: if a square mirror has a 20 - inch diagonal , what is the approximate perimeter r of the mirror , in inches ? 
Options: a ) 40 , b ) 60 , c ) 80 , d ) 100 , e ) 120
Output: b
Problem: the length of a rectangle is increased by 25 % and its breadth is decreased by 20 % . what is the effect on its area ? 
Options: ['a ) 10000', 'b ) 10008', 'c ) 10005', 'd ) 10004', 'e ) 10001']
Output: a
Problem: the water level in a rectangular swimming pool measuring 60 feet by 10 feet is to be lowered by 6 inches . how many gallons of water must be removed ? ( 1 cu ft = 7.5 gallons ) 
Options: a ) 100 , b ) 2250 , c ) 750 , d ) 1200 , e ) 5625
Output: b
Problem: the area of a square field is a square feet and the perimeter is p feet . if 6 a = 6 ( 2 p + 9 ) , what is the perimeter of the field , in feet ? ( here a = a ^ 2 ) 
Options: ['a ) 28', 'b ) 36', 'c ) 40', 'd ) 56', 'e ) 84']
Output: b
Problem: the weight of a hollow sphere is directly dependent on its surface area . the surface area of a sphere is 4 π · r ^ 2 , where r is the radius of the sphere . if a hollow sphere of radius 0.15 cm made of a certain metal weighs 8 grams , a hollow sphere of radius 0.3 cm made of the same metal would weigh how many grams e ? 
Options: a ) e = 16 , b ) e = 32 , c ) e = 64 , d ) 128 , e ) 512
Output: b
Problem: a box measuring 27 inches long by 15 inches wide by 6 inches deep is to be filled entirely with identical cubes . no space is to be left unfilled . what is the smallest number of cubes that can accomplish this objective ? 
Options: ['a ) 90', 'b ) 180', 'c ) 210', 'd ) 240', 'e ) 864']
Output: a
Problem: the size of a television screen is given as the length of the screen ' s diagonal . if the screens were flat , then the area of a square 20 - inch screen would be how many square inches greater than the area of a square 18 - inch screen ? 
Options: a ) 2 , b ) 4 , c ) 16 , d ) 38 , e ) 40
Output: d
Problem: what is the perimeter of a square field whose diagonal is 8 â ˆ š 2 ? 
Options: a ) 64 m , b ) 32 m , c ) 30 m , d ) 16 m , e ) 18 m
Output: b
Problem: if the volume of two cubes are in the ratio 27 : 1 , the ratio of their edges is : 
Options: a ) 3 : 1 , b ) 3 : 2 , c ) 3 : 5 , d ) 3 : 7 , e ) none of these
Output: a
Problem: if the height of a right cone c is 3 and the diameter of the base of c is 8 , what is the distance from the apex of c to any point on the circumference of the base of c ? 
Options: ['a ) 3 √ 2', 'b ) 5', 'c ) 5 √ 2', 'd ) √ ( 67 )', 'e ) √ ( 73 )']
Output: b
Problem: one side of a rectangular field is 16 m and one of its diagonal is 18 m . find the area of the field . 
Options: a ) 100 , b ) 120 , c ) 150 , d ) 180 , e ) none
Output: e
Problem: the length of a rectangle i s two - fifths of the radius of a circle . the radius of the circle is equal to the side of the square , whose area is 1225 sq . units . what is the area ( in sq . units ) of the rectangle if the rectangle if the breadth is 10 units ? 
Options: ['a ) 140 sq . units', 'b ) 149', 'c ) 148', 'd ) 17', 'e ) 143']
Output: a
Problem: how many boxes do you need if you have to pack 240 pairs ornamental bangles into boxes that each hold 2 dozens of bangles ? 
Options: a ) 40 , b ) 35 , c ) 20 , d ) 25 , e ) 30
Output: c
Problem: find the perimeter and area of the rectangle of length 19 cm and breadth 13 cm . 
Options: a ) 71 cm 2 , b ) 121 cm 2 , c ) 141 cm 2 , d ) 171 cm 2 , e ) 247 cm 2
Output: e
Problem: how much space , in cubic units , is left vacant when maximum number of 3 x 3 x 3 cubes are fitted in a rectangular box measuring 6 x 9 x 11 ? 
Options: a ) 112 , b ) 111 , c ) 110 , d ) 109 , e ) 108
Output: e
Problem: a cube is divided into 125 identical cubelets . each cut is made parallel to some surface of the cube . but before doing that , the cube is painted with green on one set of opposite faces , red on another set of opposite faces , and blue on the third set of opposite faces . how many cubelets are painted with exactly one colour ? 
Options: a ) 36 , b ) 42 , c ) 48 , d ) 54 , e ) 60
Output: d
Problem: in a parallelogram , the length of one diagonal and the perpendicular dropped on that diagonal are 30 and 20 metres respectively . find its area 
Options: ['a ) 600 m 2', 'b ) 540 m 2', 'c ) 680 m 2', 'd ) 574 m 2', 'e ) none of these']
Output: a
Problem: a carpenter constructed a rectangular sandbox with a capacity of 10 cubic feet . if the carpenter made instead a sandbox which was twice as long , twice as wide and twice as high as the original , what would the capacity be of the new larger sandbox ? 
Options: ['a ) 20', 'b ) 40', 'c ) 60', 'd ) 80', 'e ) 100']
Output: d
Problem: a rectangular photograph is surrounded by a border that is 1 inch wide on each side . the total area of the photograph and the border is m square inches . if the border had been 5 inches wide on each side , the total area would have been ( m + 180 ) square inches . what is the perimeter of the photograph , in inches ? 
Options: a ) 21 , b ) 36 , c ) 38 , d ) 40 , e ) 42
Output: a
Problem: if the difference between the length and breadth of a rectangle is 23 m and its perimeter is 166 m , what is its area ? 
Options: a ) 1590 , b ) 2535 , c ) 2530 , d ) 2515 , e ) 2520
Output: a
Problem: a rectangular circuit board is designed to have width w inches , perimeter p inches , and area x square inches . which of the following equations must be true ? 
Options: ['a ) w ^ 2 + pw + x = 0', 'b ) w ^ 2 - pw + 2 x = 0', 'c ) 2 w ^ 2 + pw + 2 x = 0', 'd ) 2 w ^ 2 - pw - 2 x = 0', 'e ) 2 w ^ 2 - pw + 2 x = 0']
Output: e
Problem: if the sides of a cube are in the ratio 9 : 7 . what is the ratio of their diagonals ? 
Options: a ) 4 : 3 , b ) 16 : 9 , c ) 9 : 7 , d ) 3 : 4 , e ) 3 : 8
Output: c
Problem: a circular well with a diameter of 6 metres , is dug to a depth of 24 metres . what is the volume of the earth dug out ? 
Options: a ) 678.6 m 3 , b ) 36 m 3 , c ) 40 m 3 , d ) 44 m 3 , e ) none
Output: a
Problem: the area of a triangle is with base 3 m and height 6 m ? 
Options: a ) 88 m 2 , b ) 9 m 2 , c ) 66 m 2 , d ) 77 m 2 , e ) 31 m 2
Output: b
Problem: the ratio of the volumes of a cube to that of the sphere which will fit inside the cube is ? 
Options: ['a ) 6.862 kg', 'b ) 6.838 kg', 'c ) 6.632 kg', 'd ) 6.832 kg', 'e ) 6.834 kg']
Output: d
Problem: a semicircle has a radius of 10 . what is the approximate perimeter of the semicircle ? 
Options: a ) 27 , b ) 33 , c ) 39 , d ) 45 , e ) 51
Output: e
Problem: a rectangular photograph is surrounded by a border that is 1 inch wide on each side . the total area of the photograph and the border is m square inches . if the border had been 3 inches wide on each side , the total area would have been ( m + 52 ) square inches . what is the perimeter of the photograph , in inches ? 
Options: a ) 10 , b ) 36 , c ) 38 , d ) 40 , e ) 42
Output: a
Problem: amit and ian paint a wall in alternating shifts . first amit paints alone , then ian paints alone , then amit paints alone , etc . during each of his shifts , amit paints 1 / 2 of the remaining unpainted area of the wall , while ian paints 1 / 3 of the remaining unpainted area of the wall during each of his shifts . if amit goes first , what fraction of the wall ' s area will remain unpainted after amit has completed his 6 th shift ? 
Options: ['a ) 1 / 27', 'b ) 1 / 54', 'c ) 1 / 81', 'd ) 1 / 162', 'e ) 1 / 486']
Output: e
Problem: a cube 125 mt is colored pink on two opposite surfaces and then cut in to 125 smaller cubes then find how many number of cubes have pink color ? 
Options: ['a ) 3', 'b ) 4', 'c ) 5', 'd ) 6', 'e ) 7']
Output: b
Problem: the area of a square is equal to three times the area of a rectangle of dimensions 25 cm * 27 cm . what is the perimeter of the square ? 
Options: a ) 180 cm , b ) 190 cm , c ) 170 cm , d ) 150 cm , e ) 160 cm
Output: a
Problem: if n is the smallest integer such that 864 times n is the square of an integer , what is the value of n ? 
Options: a ) 2 , b ) 3 , c ) 6 , d ) 12 , e ) 24
Output: b
Problem: four circular cardboard pieces , each of radius 7 cm are placed in such a way that each piece touches two other pieces . the area of the space encosed by the four pieces is. four circular cardboard pieces , each of radius 7 cm are placed in such a way that each piece touches two other pieces . the area of the space encosed by the four pieces is 
Options: ['a ) 12', 'b ) 32', 'c ) 42', 'd ) 52', 'e ) 58']
Output: c
Problem: a certain rectangular window is ( 1 / 3 ) times as long as it is wide . if its perimeter is 28 feet , what are its dimensions in terms of length by width ? 
Options: ['a ) 12 by 2', 'b ) 11 by 3', 'c ) 10.5 by 3.5', 'd ) 10 by 4', 'e ) 9 by 3']
Output: c
Problem: two isosceles triangles have equal vertical angles and their areas are in the ratio 25 : 49 . find the ratio of their corresponding heights . 
Options: a ) 4 / 5 , b ) 5 / 4 , c ) 3 / 2 , d ) 5 / 7 , e ) 2 / 3
Output: d
Problem: a rectangular field is to be fenced on three sides leaving a side of 20 feet uncovered . if the area of the field is 720 sq . feet , how many feet of fencing will be required ? 
Options: a ) 34 , b ) 92 , c ) 68 , d ) 88 , e ) none
Output: b
Problem: the area of a triangle will be when a = 1 m , b = 2 m , c = 7 m , a , b , c being lengths of respective sides ? 
Options: a ) 3 , b ) 6 , c ) 5 , d ) 9 , e ) 1
Output: c
Problem: the length of a rectangle is 3 times its width . if the width of the rectangle is 5 inches , what is the rectangle ' s area , in square inches ? 
Options: a ) 30 square inches , b ) 75 square inches , c ) 68 square inches , d ) 89 square inches , e ) 92 square inches
Output: b
Problem: the area of a circular field is 17.56 hectares . find the cost of fencing it at the rate of rs . 7 per metre approximately 
Options: a ) 4457 , b ) 10400 , c ) 4235 , d ) 4547 , e ) 4675
Output: b
Problem: a rectangular grass field is 65 m * 55 m , it has a path of 2.5 m wide all round it on the outside . find the area of the path and the cost of constructing it at rs . 2 per sq m ? 
Options: a ) 1350 , b ) 1971 , c ) 9676 , d ) 1679 , e ) 1250
Output: e
Problem: a rectangular lawn of dimensions 80 m * 60 m has two roads each 10 m wide running in the middle of the lawn , one parallel to the length and the other parallel to the breadth . what is the cost of traveling the two roads at rs . 3 per sq m ? 
Options: ['a ) rs . 3919', 'b ) rs . 3910', 'c ) rs . 3997', 'd ) rs . 3900', 'e ) rs . 3902']
Output: d
Problem: anup manages to draw 7 circles of equal radii with their centres on the diagonal of a square such that two extreme circles touch two sides of the square and each middle circle touches two circles on either side . find the ratio of radius of the circles to the side of the square . 
Options: ['a ) 1 : ( 2 + 6 ^ ( 1 / 2 ) )', 'b ) 1 : ( 4 + 7 ^ ( 1 / 3 ) )', 'c ) ( 2 + 7 ^ ( 1 / 2 ) ) : 1', 'd ) ( 2 + 7 ^ ( 1 / 2 ) ) : 2', 'e ) none of these']
Output: e
Problem: the floor of a rectangular room is 15 m long and 12 m wide . the room is surrounded by a verandah of width 2 m on all its sides . the area of the verandah is : 
Options: ['a ) 124 m 2', 'b ) 120 m 2', 'c ) 108 m 2', 'd ) 58 m 2', 'e ) none of these']
Output: a
Problem: rectangle a has sides a and b , and rectangle b has sides c and d . if a / c = b / d = 3 / 4 , what is the ratio of rectangle a ’ s area to rectangle b ’ s area ? 
Options: a ) 3 / 4 , b ) 9 / 16 , c ) 16 / 3 , d ) 4 / 3 , e ) 3 / 16
Output: b
Problem: find the area of a parallelogram with base 48 cm and height 36 cm ? 
Options: a ) 1730 cm 2 , b ) 1728 cm 2 , c ) 1870 cm 2 , d ) 1890 cm 2 , e ) 668 cm 2
Output: b
Problem: the dimensions of a room are 25 feet * 15 feet * 12 feet . what is the cost of white washing the four walls of the room at rs . 10 per square feet if there is one door of dimensions 6 feet * 3 feet and three windows of dimensions 4 feet * 3 feet each ? 
Options: a ) s . 9060 , b ) s . 4520 , c ) s . 4527 , d ) s . 4530 , e ) s . 4521
Output: a
Problem: a cheese factory sells its cheese in rectangular blocks . a normal block has a volume of 5 cubic feet . if a large block has twice the width , twice the depth , and the same length of a normal block , what is the volume of cheese in a large block in cubic feet ? 
Options: a ) 15 , b ) 30 , c ) 20 , d ) 18 , e ) 25
Output: c
Problem: what is the area of square field whose side of length 7 m ? 
Options: a ) 225 , b ) 662 , c ) 772 , d ) 882 , e ) 49
Output: e
Problem: how many times are the hands of a clock at right angle in 2 weeks ? 
Options: a ) 616 , b ) 611 , c ) 661 , d ) 116 , e ) 666
Output: a
Problem: the base of a triangle is 15 cm and height is 12 cm . the height of another triangle of double the area having the base 20 cm is : 
Options: ['a ) 22 cm', 'b ) 20 cm', 'c ) 18 cm', 'd ) 10 cm', 'e ) none of these']
Output: c
Problem: a crate measures 4 feet by 8 feet by 12 feet on the inside . a stone pillar in the shape of a right circular cylinder must fit into the crate for shipping so that it rests upright when the crate sits on at least one of its six sides . what is the radius , in feet , of the pillar with the largest volume that could still fit in the crate ? 
Options: a ) 2 , b ) 4 , c ) 6 , d ) 8 , e ) 12
Output: d
Problem: the side of a square is increased by 40 % then how much % does its area increases ? 
Options: a ) 96 , b ) 56.25 , c ) 50.75 , d ) 42.75 , e ) 52.75
Output: a
Problem: if the sum of a number and its square is 342 , what is the number ? 
Options: a ) 16 , b ) 77 , c ) 25 , d ) 87 , e ) 18
Output: e
Problem: find the area of the quadrilateral of one of its diagonals is 24 cm and its off sets 9 cm and 6 cm ? 
Options: a ) 180 cm 2 , b ) 150 cm 2 , c ) 168 cm 2 , d ) 198 cm 2 , e ) 987 cm 2
Output: a
Problem: if the length of the side of a square is doubled , what is the ratio of the areas of the original square to the area of the new square ? 
Options: ['a ) 1 : 4', 'b ) 2 : 4', 'c ) 3 : 4', 'd ) 4 : 4', 'e ) 5 : 4']
Output: a
Problem: a ring x of diameter 16 inches is placed inside another ring y of diameter of 18 inches . how much fraction of the ring x surface is not covered by the ring y ? 
Options: ['a ) 13 / 15', 'b ) 12 / 4', 'c ) 16 / 17', 'd ) 22 / 16', 'e ) 17 / 81']
Output: e
Problem: find the smallest number which should be divided with 3872 to make it a perfect square . 
Options: a ) 8 , b ) 6 , c ) 2 , d ) 4 , e ) 1
Output: c
Problem: the radius of the two circular fields is in the ratio 4 : 5 the area of the first field is what percent less than the area of the second ? 
Options: a ) 42 % , b ) 39 % , c ) 38 % , d ) 36 % , e ) 26 %
Output: d
Problem: find the base k of the number system , if ( 524 ) 8 = ( 664 ) k ? 
Options: ['a ) 4', 'b ) 5', 'c ) 6', 'd ) 7', 'e ) 8']
Output: d
Problem: the mass of 1 cubic meter of a substance is 200 kg under certain conditions . what is the volume in cubic centimeters of 1 gram of this substance under these conditions ? ( 1 kg = 1,000 grams and 1 cubic meter = 1 , 000,000 cubic centimeters ) 
Options: ['a ) 1', 'b ) 2', 'c ) 3', 'd ) 4', 'e ) 5']
Output: e
Problem: how many cubes of edge 2 dm can be cut out of a meter cube ? 
Options: ['a ) 296', 'b ) 289', 'c ) 270', 'd ) 125', 'e ) 278']
Output: d
Problem: mr . loyd wants to fence his square shaped land of 60 sqft each side . if a pole is laid every 12 ft how many poles do he need ? 
Options: a ) 20 , b ) 30 , c ) 40 , d ) 50 , e ) 60
Output: a
Problem: if the length of the diagonal of a square is 20 cm , then its perimeter must be 
Options: ['a ) 40', 'b ) 38', 'c ) 27', 'd ) 29', 'e ) 11']
Output: a
Problem: what would be the perimeter of the square whose side is equal to the diameter of the circle whose perimeter is 52.5 cm ? 
Options: ['a ) 52.5', 'b ) 60.2', 'c ) 66.8', 'd ) 74.25', 'e ) 80.12']
Output: c
Problem: the diameter of a cylindrical tin is 8 cm and height is 5 cm . find the volume of the cylinder ? 
Options: a ) 33 , b ) 45 , c ) 66 , d ) 80 , e ) 21
Output: d
Problem: the measure of the side of a square is multiplied by 5 . if x represents the perimeter of the original square , what is the value of the new perimeter ? 
Options: ['a ) 3 x', 'b ) 4 x', 'c ) 5 x', 'd ) 12 x', 'e ) 27 x']
Output: c
Problem: the volume of a certain substance is always directly proportional to its weight . if 48 cubic inches of the substance weigh 112 ounces , what is the volume , in cubic inches , of 63 ounces of this substance ? 
Options: a ) 27 , b ) 36 , c ) 42 , d ) 64 , e ) 147
Output: a
Problem: what is the angle between the hands of a clock when time is 10 : 30 ? 
Options: a ) 65 deg , b ) 75 deg , c ) 45 deg , d ) 15 deg , e ) 135 deg
Output: e
Problem: a square of 2 unit is given and four circles are made on its corners having equal radius of each . and another circle of equal radius is made on the center of the square . find out the area of square which is not covered by circles ? 
Options: ['a ) 0.76', 'b ) 0.86', 'c ) 0.96', 'd ) 1.16', 'e ) 1.26']
Output: b
Problem: the area of a triangle is with base 3 m and height 4 m ? 
Options: a ) 4 m 2 , b ) 6 m 2 , c ) 18 m 2 , d ) 19 m 2 , e ) 12 m 2
Output: b
Problem: the perimeter of an equilateral triangle is 60 . if one of the sides of the equilateral triangle is the side of an isosceles triangle of perimeter 65 , then how long is the base of isosceles triangle ? 
Options: ['a ) 10', 'b ) 15', 'c ) 20', 'd ) 25', 'e ) 30']
Output: d
Problem: people were sitting in a circle . 7 th one is direct opposite to 18 th one . . then how many were there in that group ? 
Options: ['a ) 21', 'b ) 22', 'c ) 23', 'd ) 24', 'e ) 20']
Output: b
Problem: what is the smallest positive integer x , such that 1152 x is a perfect cube ? 
Options: a ) 4 , b ) 6 , c ) 8 , d ) 12 , e ) 18
Output: d
Problem: what is the % change in the area of a rectangle when its length increases by 30 % and its width decreases by 30 % ? 
Options: a ) 0 % , b ) 20 % increase , c ) 20 % decrease , d ) 9 % decrease , e ) insufficient data
Output: d
Problem: area of square with side x is equal to the area of a triangle with base x . the altitude of the triangle is 
Options: ['a ) x / 2', 'b ) x', 'c ) 2 x', 'd ) 4 x', 'e ) 3 x']
Output: c
Problem: triangle xyz is an isosceles right triangle . if side xy is longer than side yz , and the area of the triangle is 36 , what is the measure of side xy ? 
Options: a ) 4 , b ) 4 √ 2 , c ) 12 , d ) 8 √ 2 , e ) can not be determined from the information provided
Output: c
Problem: a snooker tournament charges $ 45.00 for vip seats and $ 15.00 for general admission ( “ regular ” seats ) . on a certain night , a total of 300 tickets were sold , for a total cost of $ 7,500 . how many fewer tickets were sold that night for vip seats than for general admission seats ? 
Options: a ) 212 , b ) 240 , c ) 220 , d ) 230 , e ) 225
Output: c
Problem: the size of a flat - screen television is given as the length of the screen ’ s diagonal . how many square inches greater is the screen of a square 28 - inch flat - screen television than a square 25 - inch flat - screen television ? 
Options: ['a ) 79.5', 'b ) 89.3', 'c ) 85.5', 'd ) 75.4', 'e ) 72.5']
Output: a
Problem: the length of a rectangular field is 7 / 5 its width . if the perimeter of the field is 432 meters , what is the width of the field ? 
Options: a ) 50 , b ) 60 , c ) 70 , d ) 80 , e ) 90
Output: e
Problem: a metallic sheet is of rectangular shape with dimensions 46 m x 36 m . from each of its corners , a square is cut off so as to make an open box . if the length of the square is 8 m , the volume of the box ( in m 3 ) is : 
Options: a ) 4830 , b ) 5120 , c ) 6420 , d ) 4800 , e ) 8960
Output: d
Problem: find the area of the quadrilateral of one of its diagonals is 28 cm and its off sets 9 cm and 6 cm ? 
Options: a ) 210 cm 2 , b ) 150 cm 2 , c ) 168 cm 2 , d ) 198 cm 2 , e ) 987 cm 2
Output: a