The squares composed of eight components each are BRJL, CSIQ and DFHR i.e. 3 in number. The squares composed of sixteen components each are ACIK, BDHJ and CEGI i.e. 3 in number. Thus, there are 10 + 8 + 3 + 3 = 24 squares in the figure.
How many numbers of squares are there A 20 B 22 C 24 D 26?
Hence, the correct answer is “30“. Stay updated with the Logical Reasoning questions & answers with Testbook.
How many rectangles and squares are there in the given figure 1 point 15 16 25 13 17?
Hence, ‘21‘ is the correct answer.
How many Rectangle and square are there in given figure?
The rectangles composed of two components each are ACKI, BCEF, IKEG and ABFG i.e. 4 in number. The only rectangle composed of four components is ACEG. Thus, there are 4 + 4 + 1 = 9 rectangles in the given figure.
Exercise :: Analytical Reasoning – Section 2.
| A. | 30, 5 |
|---|---|
| B. | 32, 3 |
| C. | 28, 5 |
| D. | 30, 3 |
How many squares are there in the figure given 11/21 24 26?
There is only one square i.e. ABCD composed of seventeen components. There are 13+ 4 + 4 + 4+1 + 1 = 27 squares in the figure.
How many squares will be there in the 10th figure A 17 B 31 C 34 D 37?
Detailed Solution. Hence, there are 66 squares in the figure.
How do you find a square?
We need to multiply the given number by itself to find its square number. The square term is always represented by a number raised to the power of 2. For example, the square of 6 is 6 multiplied by 6, i.e., 6×6 = 62 = 36. Thus, to find the square of single-digit numbers, we can simply multiply them by itself.
How many squares are there in the given figure 3×3 grid?
A 3×3 grid
There are 9 + 4 + 1 = 14 total squares.
What is the formula of square?
The formula for calculating the area of a square can be written like this: Area of square (A) = Length = Breadth = a × a = a2 where, a is the side of the square. All sides of the square have equal length.
How many hexagons are in the given figure A 11 B 13 C 15 D 17?
Hence there are 5 hexagon in the given figure.
What is the total number of squares in Thegiven figure?
The squares composed of nine components each are ADSP, BETQ, FIXU and GJYV i.e. 4 in number. There is one square AEYU composed of sixteen components. There are 16 + 9 + 4 + 1 = 30 squares in the given figure.
Exercise :: Analytical Reasoning – Section 2.
| A. | 36 triangles, 7 squares |
|---|---|
| D. | 42 triangles, 9 squares |
How many rectangles are there in the given figure 32 42 28 36?
Hence, ‘36‘ is the correct answer.
Is a square is a rectangle?
Yes, a square is a special type of rectangle because it possesses all the properties of a rectangle. Similar to a rectangle, a square has: interior angles which measure 90∘ each. opposite sides that are parallel and equal.
How many square are in this?
The correct answer to the puzzle is 40 squares. That’s right: It’s not 8, 16, 24, 28 or 30, and we’ll tell you why. The image is made up of eight tiny squares, 18 single squares, nine 2 x 2 squares, four 3 x 3 squares, and one 4 x 4 square.
How do you find the square of a rectangle?
In a 2 imes 3 rectangle, squares of side 1 unit and squares of side 2 units can be formed. Number of squares of side 1 unit is 2 imes 3 = 6. Number of squares of side 2 units is 1 imes 2 = 2. Therefore the total number of squares in a 2 imes 3 rectangle is 6 + 2 = 8.
How many squares do you see answer?
Ready for the answer? All told, there are 40 squares hiding in plain sight here.
How many triangles are there in the given figure A 20 B 23 C 24 D 26?
Hence, 24 is correct.
How many triangles are there in the following figure A 26 B 18 C 24 D 20?
Hence, the correct answer is “28“.
How many squares are there in the following figure 13 17 23 27?
Hence, 48 is the correct answer.
How many squares are there in the following figure A 14 B 16 C 22 D 12?
Hence, total number of squares is 14.
How many quadrilaterals are there in the given figure A 10 B 11 C 12 D 13?
Hence, 12 quadrilaterals are there in the given figure. Let’s discuss the concepts related to Non Verbal Reasoning and Counting Figures. Explore more from Logical Reasoning here.
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