What has 2 square and 4 rectangles?
The riddle "What has 2 squares and 4 rectangles?" can refer to a standard chessboard. A chessboard has 64 squares in total (8x8) and can be viewed as being made up of smaller squares and rectangles. However, if interpreted more literally, it could also refer to a shape like a rectangular frame with two square corners and four rectangular sides.
What is the Circumference of a 12 foot 3 inch circle?
What does the '12ft 3 in ' represent???? The diameter or the radius???? Please clarify.
What is the circumference of a 12 foot Diameter tank?
I am going to assume you have a cylindrical tank. The base of a cylindical tank is a circle. The circumference of a circle is 2*Pi*r or Pi*d. So, the circumference of your tank would be Pi*12 ~= 37.7'
How do you determine the area of a cylindrical box?
Surface area of a cylindroical box , which includeds the two circular ends.
S.A. - 2pir^(2) + 2pirh
Factor
S.A. = 2pi r ( r + h)
Where
pi is the constant ; 3.141592.....
'r' is the radius of the cylinder
'h' is the height(length) of the cylinder.
What properties does a square have in common with a quadrilateral?
A square is a specific type of quadrilateral, meaning it shares all the properties of quadrilaterals. Both squares and quadrilaterals have four sides and four vertices. Additionally, the sum of the interior angles in both shapes is 360 degrees. However, squares also have unique properties, such as having equal side lengths and four right angles.
Which shapes all faces are flat?
Shapes with all flat faces are known as polyhedra. Common examples include cubes, tetrahedrons, and pyramids. These three-dimensional shapes are characterized by their flat polygonal faces, straight edges, and vertices where the faces meet. Regular polyhedra, like the Platonic solids, have congruent faces, while irregular polyhedra may have varied face shapes and sizes.
What is the volume if the object measures 80 cm in diameter and 120 cm in height?
To find the volume of a cylinder, you can use the formula ( V = \pi r^2 h ), where ( r ) is the radius and ( h ) is the height. The diameter is 80 cm, so the radius is 40 cm. Plugging in the values, ( V = \pi (40^2)(120) ), which gives approximately ( V \approx 60212.86 , \text{cm}^3 ).
In the rectangle below ac has a length of 28 what is the length of ed?
To determine the length of segment ( ed ) in the rectangle, we need to know its relationship to segment ( ac ) and the properties of rectangles. In a rectangle, opposite sides are equal, so if ( ac ) is one side of the rectangle with a length of 28, then ( ed ), which is the opposite side, must also be 28. Therefore, the length of ( ed ) is 28.
Who is not allowed in the centre circle at the start of a game of football?
At the start of a football game, only the players from the two opposing teams are allowed in the center circle. All other players, including substitutes, team officials, and match officials, must remain outside the center circle until the referee signals the start of the match. Additionally, the goalkeeper from each team must stay within their respective penalty areas.
Can you show me pictures of shapes and their names?
I'm unable to display images directly, but I can describe some common shapes and their names. For example, a circle is a round shape with no corners, a square has four equal sides and right angles, and a triangle has three sides and three angles. If you search online for "geometric shapes," you'll find plenty of visual examples!
What shows the most likely side lengths for a parallelogram?
The most likely side lengths for a parallelogram can be determined by the property that opposite sides are equal in length. Therefore, if one side is measured as 'a', the opposite side is also 'a', while the other pair of sides can be measured as 'b', making them equal as well. For example, a parallelogram could have side lengths of 5 units and 3 units, resulting in two sides of 5 units and two sides of 3 units. The specific lengths can vary, but the relationship of equal opposite sides must always hold true.
What is the vertex of the parabola whose equation is y(x 1)2 3?
The equation you provided seems to be missing some elements, but if we assume it is in the form ( y = a(x - h)^2 + k ), where ( (h, k) ) is the vertex, the vertex can be identified directly from the equation. For the equation ( y = (x - 1)^2 + 3 ), the vertex is ( (1, 3) ). If you meant something different, please clarify the equation for a more accurate answer.
How is Angles s used in volleyball?
In volleyball, angles are crucial for both offensive and defensive strategies. Players use angles to direct their serves, spikes, and shots to target specific areas of the court, making it harder for opponents to anticipate and return the ball. Additionally, defenders position themselves at angles to effectively block or dig attacks, maximizing their chances of keeping the ball in play. Understanding and utilizing angles can significantly enhance a team's overall performance.
What is the length of a plane?
The length of a plane can vary significantly depending on the type of aircraft. For example, a small general aviation plane may be around 20 to 30 feet long, while a commercial airliner like a Boeing 737 is approximately 130 feet in length. Larger aircraft, such as the Airbus A380, can exceed 200 feet. Each type of plane is designed for specific purposes, leading to these variations in size.
Pythagoras was a Classical Greek mathematician , who intorduced his famous eq;'n to western civilisation. .
He lived in about 500 BC on the island of Samos ( now in modern Greece).
Her a pre=Socratean philosopher and mathematician .
What is head circumference of a 8 month baby?
The average head circumference for an 8-month-old baby typically ranges from about 42 to 46 centimeters (16.5 to 18.1 inches). However, individual measurements can vary based on genetics and overall growth patterns. It's important to consult a pediatrician to ensure that a baby's growth, including head circumference, is within a healthy range. Regular check-ups can help monitor development.
A coordinate proof is a method of proving geometric theorems using a coordinate system, typically the Cartesian plane. In this approach, points, lines, and shapes are assigned specific coordinates, and algebraic methods are employed to demonstrate relationships and properties, such as congruence or similarity. This technique allows for a more analytical examination of geometric figures by leveraging algebraic equations and calculations. Coordinate proofs are especially useful for verifying properties of triangles, circles, and other geometric shapes.
Is 90 degrees in faherite to hot for a person who has angina?
A temperature of 90 degrees Fahrenheit can be uncomfortable and potentially risky for someone with angina, as heat can increase heart rate and blood flow, potentially triggering angina symptoms. It's important for individuals with angina to stay hydrated and avoid strenuous activities in high heat. Consulting a healthcare professional for personalized advice is recommended to ensure safety in such conditions.
What solid shape has a curved surface?
A cylinder is a solid shape that has a curved surface. It features two parallel circular bases connected by a curved surface that wraps around the sides. Other examples of solid shapes with curved surfaces include spheres and cones. Each of these shapes has distinct characteristics but shares the common feature of having at least one curved surface.
How do you find the altitude of polaris?
To find the altitude of Polaris, you can use a simple method involving a sextant or any angle-measuring tool. First, locate Polaris in the night sky; it is the North Star and is positioned nearly directly above the North Pole. Measure the angle from the horizon to Polaris, which will give you its altitude. This altitude roughly corresponds to your latitude in the Northern Hemisphere, as Polaris is located approximately 1 degree away from the North Celestial Pole.
Is a polyhedron that is a solid bounded by the polygonal regions form by intersecting planes?
Yes, a polyhedron is defined as a solid that is bounded by flat polygonal faces. These faces are formed by the intersections of planes in three-dimensional space. The edges of the polyhedron are where these faces meet, and the vertices are the points where the edges converge. Thus, a polyhedron is indeed a solid bounded by polygonal regions created by intersecting planes.
How many 90 degree turns allowed for data cabling?
For data cabling, particularly with Ethernet cables, it is recommended to limit the number of 90-degree turns to no more than two in a run of cable. This is to prevent signal degradation and maintain performance. Additionally, each turn should be gentle, ideally not exceeding a radius of four times the cable's diameter, to minimize stress on the cable. Proper installation practices help ensure optimal data transmission quality.
Which is the content that makes up the interior of a shape line or character?
The content that makes up the interior of a shape is typically referred to as its "fill." This fill can be a solid color, gradient, pattern, or texture that occupies the space enclosed by the shape's outline or boundary. In the context of a character, the interior can also include any design elements or visual features that contribute to its overall appearance. Essentially, the fill defines the visual substance within the confines of the shape or character.
Everyman-by figure a moral play The Summoning of Everyman called it is?
"Everyman," also known as "The Summoning of Everyman," is a medieval morality play that explores the themes of mortality and the importance of living a virtuous life. The protagonist, Everyman, represents humanity and is summoned by Death to account for his deeds. Throughout the play, he seeks companionship from various allegorical figures, such as Fellowship, Goods, and Knowledge, ultimately realizing that only Good Deeds can accompany him to the afterlife. The play serves as a poignant reminder of the inevitability of death and the need for moral integrity.
The distance in a function's output (often referred to as "change in y" or Δy) between two points is divided by the difference in the function's input (referred to as "change in x" or Δx) between the same points. This ratio represents the slope of the line connecting those two points on a graph, commonly denoted as (Δy/Δx). It essentially measures how much the output changes per unit change in the input.