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What else can I help you with?
How do you calcuate the diagonal of a rectangle?
Since a diagonal divides a rectangle into two triangles, this is actually a problem in trigonometery. Since a rectangle has right angles, the resulting triangles also have right angles, therefore you can apply the Pythagorean Theorem. Or, just take your ruler and measure the diagonal. That's the direct approach.
Can you find the area of a rectangle if the problem doesn't show you the base and height?
The one alternative to find the area of a rectangle is when you are given the length of one diagonal and its slope.
If you have height and diagonal measurement of a rectangle how do you find width?
The square of the diagonal minus the square of the height would equal the square of the width. Therefore the square root of the solution to the above problem would be the width
How do you calculate the area of on incomplete rectangle?
It is not clear what you mean by an incomplete rectangle. If it means the rectangle is not closed then there is a problem of defining its area: what is inside and what is outside when you do not have a boundary? It is not clear what you mean by an incomplete rectangle. If it means the rectangle is not closed then there is a problem of defining its area: what is inside and what is outside when you do not have a boundary? It is not clear what you mean by an incomplete rectangle. If it means the rectangle is not closed then there is a problem of defining its area: what is inside and what is outside when you do not have a boundary? It is not clear what you mean by an incomplete rectangle. If it means the rectangle is not closed then there is a problem of defining its area: what is inside and what is outside when you do not have a boundary?
Mn What is the answer of this problem solving in rectangle width is 3and the perimeter is 16what is the length?
in this problem solving in a rectangle width is 3 and the perimeter is 16 what is he length
What is the length of a side of a square whose diagonal measures 4?
Designate the length by L. From the Pythagorean theorem, the length of the diagonal of a square, which divides the square into two right triangles, each with sides L (and the diagonal as hypotenuse to each right triangle), is square root of 2L2 = 4 (from the problem statement). Squaring both sides separately yields 2L2 = 16 or L = square root of 8 = 2 (square root of 2).
How do you calculate the distance between two corners of a square?
Measure it with a ruler or a compass. Also, if this is a purely theoretical problem and you have no actual square to measure, remember that the diagonal line cuts the square into two right triangles, which therefore can be analysed by the use of the famous Pythagorean Theorem.
What is the length and breadth if area is 60 sq. cm and perimeter is 32 sq. cm of an rectangle?
If the perimeter is 32 sq cm, there is a very serious problem since the perimeter is a linear measure, not an area! Leaving that aside, the length of the rectangle is 10 cm and the breadth is 6 cm.
How do you find the area of a rectangle given the length and an angle from a smaller joined rectangle?
Doesn't describe the problem well enough.
What is the diagonal of a screen if it measures 30 cm wide and 22 cm high?
37.2 cm Method: The two sides of your screen and the diagonal form a right angled triangle. So you can use trigonometry to solve the problem. One of the trigonometry rules is Pythagoras Theorem, which says; h2 = a2 + b2 Where h is the length of the diagonal (or "hypotenuse"), and a and b are the lengths of the other 2 sides. So we have; h2 = 302 + 222 = 1384 h = square root of 1384 = 37.2 cm
What does ''diagonal'' mean in geometric shapes?
An oblique line (line that slants) from one part of the shape to the other e.g from one corner of a square to the opposite corner is a diagonal line. I hope this solved your problem
How do you solve a diamond problem if they only give you the top and bottom?
The answer depends on what the problem is: are you required to find the lengths of the missing sides, the area, angles, length of diagonal, or WHAT!
