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Can a square have the same area of a triangle?
no
Can the same circumference of triangle square rectangle have a different area?
no
How is the area of a triangle the same as the area of a square?
What do you mean they are the same? The are calculated with different formulae, for a start. The area of a square is length x width. The area of a triangle is (1/2) x base x height, where the height must be measured perpendicular to the base.
Is the acute triangle same as the rough triangle you draw?
Most people, when asked to draw a triangle, would probably draw an acute or maybe a right triangle.
Square footage of triangle?
The formula for area of a triangle is: A = H x B / 2 or Given a triangle with a height of 5 and a base of 3 then A = 5 x 3 / 2 A = 15/2 A = 7.5 In other words a Triangle has ½ the area of a square with the same two dimensions.
Can a square have the same area of a triangle?
no
If a square and a triangle have an area of sixty four square centimeters if the length of the triangle is the same as the length of a side of the square what is the height of the triangle?
You do not indicate if the given area is the total area of the square and the triangle. Or whether they are equal values.
For each triangle draw the other half of a rectangle. What does this mean?
The area of qa triangle is always half of the area of a rectangle with the same dimensions
Can the same circumference of triangle square rectangle have a different area?
no
How is the area of a triangle the same as the area of a square?
What do you mean they are the same? The are calculated with different formulae, for a start. The area of a square is length x width. The area of a triangle is (1/2) x base x height, where the height must be measured perpendicular to the base.
Is the acute triangle same as the rough triangle you draw?
Most people, when asked to draw a triangle, would probably draw an acute or maybe a right triangle.
How do you show that Pythagoras theorem is real?
Draw a square, side length a. INSIDE the square, on each side of the square, draw a right-angled triangle, all 4 being exactly the same shape. That will leave you with a small square in the middle, side length b. Give name letters c and d to the remaining short and long sides of the triangles. Now use the fact that the total area of the 4 triangles plus the area of the little square add up to the area of the big square, and secondly that d=c+b, and you will discover Pythagoras' result. Another way is to draw a right-angled triangle and then draw a line from the right-angle-corner perpendicular to the opposite side (the hypotenuse). You now have 3 triangles of identical shape. Therefore the ratios of the corresponding sides in each triangle are equal. From this you can also prove the Pythagoras theorem.
Square footage of triangle?
The formula for area of a triangle is: A = H x B / 2 or Given a triangle with a height of 5 and a base of 3 then A = 5 x 3 / 2 A = 15/2 A = 7.5 In other words a Triangle has ½ the area of a square with the same two dimensions.
How do you draw a shape with the same area and perimeter?
To draw a shape with the same area and perimeter, decide what shape you want to draw, then take the equations for area and perimeter and make them equal, and then solve what the various side lengths have to be. For instance, the area of a square is L2 where L is the side length, and the perimeter of a square is Lx4 We want them equal, so L2=Lx4 Dividing both sides by L gives us L=4, so if I draw a square with side length 4, it will have the same area and perimeter.
Is area of triangle and perimeter of triangle are same?
Answer: absolutely not! Answer: No. For starters, the area uses units of area (for example, square centimeters), while the perimeter uses units of length (For example, centimeters).
Which has more square footage a 5'x 5' square or a triangle with a 10' base and a height of 5'?
They have the same area.
Can a triangle have the same perimeter and area as a parallelogram?
I don't know about the relation in the perimeters of a triangle and a parallelogram but if a triangle is on the same base on which the parallelogram is and the triangle is between the same parallel lines of the parallelogram, then the area of the triangle will be half the area of the parallelogram. That is, area of a triangle = 1/2 area of a parallelogram if the triangle is on the same base and between the same parallel lines.
