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What else can I help you with?
How do you find area using perimeter?
It would depend on the shape that you are asking about. Also, only special shapes could express area as a function of the perimeter.Example: a square: area = s2, where s is the length of a side. Perimeter of a square is 4*s.So if P (for perimeter) = 4 * s, then s = P/4,and A (for area) = s2 = (P/4)2 = P2/16But for a rectangle that is not a square, there is no relationship between area and perimeter.
Express the function tan 120 degree as function of an acute angle?
- tan 60
What does the m mean in front of a triangle?
The "m" in front of a triangle typically stands for "measure" and indicates the measure of the triangle's angles or sides. For example, "m∠A" refers to the measure of angle A in the triangle. This notation is commonly used in geometry to express the size or extent of a geometric figure.
How do you find the breadth of a rectangle from the ratio of length to width if the perimeter is given?
To find the breadth (width) of a rectangle when given the ratio of length to width and the perimeter, you can start by using the perimeter formula: ( P = 2(L + W) ), where ( L ) is the length and ( W ) is the width. If the length to width ratio is given as ( L:W = a:b ), you can express ( L ) as ( L = \frac{a}{b}W ). Substitute this expression into the perimeter formula, solve for ( W ), and then use the perimeter value to find the breadth.
The perimeter of a regular hexagon is 12x-18 how can i express in simplest algerbraic form the length of one side of the hexagon?
30
Find the perimeter of an equilateral triangle whose height is 18 Please explain?
Let's express the side length of an equilateral triangle, a, in term of the height h.a = (1/3)(h)(sq.root of 3)The perimeter equals to 3a. So we have:3a = 3[(1/3)(h)(sq.root of 3)] = (h)(sq.root of 3)] = 18(sq.root of 3)
Express the area and perimeter of an equilateral triangle as a function of the triangle's side length x?
perimeter = 3x Area = x^2 * sqrt(3)/4 Explanation of area: You can divide an equilateral triangle into 2 right triangles, each with a common side we will call y. Area = area of first right triangle + area of second right triangle = (x/2)*y/2 + (x/2)*y/2 = xy/2 Now: y^2 + (x/2)^2 = x^2 so y^2 = x^2 - x^2/4 so y= sqrt(3)x/2 Area = [sqrt(3)x/2] x [x/2] Area = x2 sqrt (3)/ 4
How do you find area using perimeter?
It would depend on the shape that you are asking about. Also, only special shapes could express area as a function of the perimeter.Example: a square: area = s2, where s is the length of a side. Perimeter of a square is 4*s.So if P (for perimeter) = 4 * s, then s = P/4,and A (for area) = s2 = (P/4)2 = P2/16But for a rectangle that is not a square, there is no relationship between area and perimeter.
If the perimeter of a square is 24 square units what is the area?
36 square units. You can't express a perimeter in square units; a perimeter is a length expressed in ordinary units. If the perimeter of this square is 24 units then the answer above is correct.
Can anyone find a formula for the described function A rectangle has a perimeter of 20m Express the area of the rectangle as a function of the length of one of its sides?
Suppose the length and width of the rectangle are L and W metres respectively.Then the perimeter, P = 20 m implies that2(L + W ) = 20 => L + W = 10 or W = 10 - L.Then Area = L * W = L * (10 - L) sq metres.
What is the ratio of the side length of a square to its perimeter express the ratio as a fraction and as a decimal?
It is 1/4 or 0.25
Is the perimeter of a square is linear?
You use linear units to express it, such as meters or millimeters, if that's what you mean.
What is grammatical function of a verb?
To express action
What is the grammatical function of the verb?
To express action
What is the perimeter of a square with sides of 5 feet 4 inches express answer in feet?
5*4+4=24cm
Express the function tan 120 degree as function of an acute angle?
- tan 60
Can you draw a right angled equilateral triangle?
No. That can be proven in this way, accepting the truth of the Pythagorean Theorem, which says that the square of the length of the hypotenuse, c, of a right triangle with orthogonal sides a and b, will always be equal to the sum of the squares of the lengths of sides a and b. If c is the length of side c, and so on, the Pythagorean Theorem stated above becomes this mathematical statement: c2 = a2 + b2 One way to test a hypothesis is to express the assumed case, apply logic steps to it, and examine the truth of the result. So if we assume for argument that our right triangle is equilateral, and assign length xequally to all three sides--a, b, & c--we could write the equation thus: x2 = x2 + x2 which becomes x2 = 2(x2) Factoring out x2, we get 1 = 2 We've arrived at a mathematical contradiction, disproving our assumption. There cannot be right-angled equilateral triangles.
