Area in square units = (base*height of square)+(pi*radius2*1/2)
Because the reels the show is stored in is square and if the tv wasnt square it would be like put a square in a circle
The answer depends on the relationship between the square and the circle. For example, is the circle inscribed in the square or the square in the circle or something else?
When finding the area of a circle it is pi times r^2 therefor square your radius and put put after it.
It depends on the diameter of the circle and the width of the square, if they are the same then the answer is no. If you draw yourself a square then inscribe a circle with a radius of half the length of a side of the square, the circle will fit inside the square but the corners of the square will be outside the circle. Thus by inspection the area of the square is larger than the area of the circle.
No, a round peg will not fit into a square hole since the shapes are not compatible. The round peg needs a round hole of similar size to fit properly.
pi.(radius of the circle)square.
CArefully
Usally yes, But it depends on if if it is a circle hole or square
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Go to the menu screen and hold R1,R2,L1,L2. Release after every code. Put In the following codes. Invincible. Triangle Square Square Square Circle. Double strength. Circle Square Square Square Triangle. Full Health. Cross Triangle Circle Cross Cross Square.
To use a protractor for circles you find the middle of the circle and you then put the dot on the hole then you measure
Area in square units = (base*height of square)+(pi*radius2*1/2)
Because the reels the show is stored in is square and if the tv wasnt square it would be like put a square in a circle
Any area is measured in square units - square inches, square centimetres, square miles or whatever. If the shape is regular then there is a formula to help you do so. A circle has an area of pi*r*r where pi = 3.14159 and r is the radius of the circle. If r is expressed in feet then the area will be in square feet - even if the shape is not square.
The answer depends on the relationship between the square and the circle. For example, is the circle inscribed in the square or the square in the circle or something else?
a square in a circle