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What is a flat pattern that can be folded to make a solid figure is a?
It is often referred to as a "net." In higher-level mathematics, especially topology, the word "surface" can be used.
Why are plane and solid shapes important?
Objects that exist in the real world usually have shapes (although they can also be shapeless) and those shapes will bear some resemblance, and in some cases a very close resemblance, to the theoretical shapes of plane and solid geometry, such as triangles, squares, circles, spheres, cubes, etc. But even aside from that, a deep understanding of our universe (and the laws of nature which describe the way it operates) would not be possible without a knowledge of plane and solid shapes. Geometry has implications for every area of mathematics, and mathematics is the language of science.
What is the plural form of mathematics?
Mathematics"mathematics" is a plural noun already, the subject is Mathematics!
Is it true that a mathematics expert is more likely to fail chemistry and physics?
It depends on what you mean. If you mean "more likely to fail chemistry and physics than to fail mathematics", then the answer is presumably yes. If you mean "more likely to fail chemistry and physics than some bozo who can't figure out how this 'multiplication' thing works", then no. In physics and (most kinds of) chemistry, a solid understanding of mathematics can only be helpful.
How many dimensions does a geometric solid occupy?
In the common use of the phrase "geometric solid", the answer is three. In advanced mathematics, dimensions greater than three are also studied. In many cases, the name of a plane (two-dimensional) figure has the ending "-gon" as in "hexagon", while the name of a solid figure (three dimensional) has the ending "-hedron" as in tetrahedron.
What has the author Walter W Hart written?
Walter W. Hart has written: 'A second course in algebra' -- subject(s): Algebra 'New first algebra' -- subject(s): Algebra 'Progressive high school algebra' -- subject(s): Algebra, Lending library 'Plane trigonometry, solid geometry and spherical trigonometry' -- subject(s): Geometry, Solid, Solid Geometry, Trigonometry 'Solid geometry and spherical trigonometry' -- subject(s): Geometry, Solid, Solid Geometry, Spherical trigonometry 'Progressive solid geometry' -- subject(s): Geometry, Solid, Solid Geometry 'Junior high school mathematics' -- subject(s): Mathematics, Problems, exercises 'Plane geometry' -- subject(s): Geometry, Plane, Plane Geometry 'Modern junior mathematics' -- subject(s): Mathematics, Problems, exercises 'Mathematics in daily use' -- subject(s): Mathematics 'Socialized general mathematics' -- subject(s): Mathematics 'Progressive first-[second] algebra' -- subject(s): Algebra
What is spiral in shape and very crowded in mathematics?
The spiral in shape is used in many areas in Mathematics. It is usually used when dealing wit the area of the solid objects.
What has the author Ernst R Breslich written?
Ernst R. Breslich has written: 'Junior mathematics' -- subject(s): Mathematics 'The administration of mathematics in secondary schools' -- subject(s): Mathematics, Study and teaching 'The teaching of mathematics in secondary schools ..' -- subject(s): Mathematics, Study and teaching (Secondary) 'Logarithmic and trigonometric tables and mathematical formulas' -- subject(s): Accessible book, Logarithms, Tables, Trigonometry 'The slide rule' -- subject(s): Slide-rule 'Solid geometry' -- subject(s): Solid Geometry 'Problems in teaching secondary-school mathematics' -- subject(s): Mathematics, Study and teaching 'Algebra an interesting language' -- subject(s): Algebra 'First-year mathematics for secondary schools' -- subject(s): Mathematics
What has the author S Doniach written?
S. Doniach has written: 'Green's functions for solid state physicists' -- subject(s): Mathematics, Solid state physics, Green's functions
What has the author Max Wagner written?
Max Wagner has written: 'Unitary transformations in solid state physics' -- subject(s): Mathematics, Solid state physics, Unitary transformations
What is a flat pattern that can be folded to make a solid figure is a?
It is often referred to as a "net." In higher-level mathematics, especially topology, the word "surface" can be used.
Why does having a solid background in mathematics so important in science as well as engineering computer sciences and computer programming?
Because it's all based on math.
What are you finding if you measure the space that a solid figure occupies?
You are finding the volume of the solid figure.To find the volume of a solid figure, depending on the size of the object, you can use a graduated cylinder. You can fill the cylinder up to x amount of water and then measure the amount after dropping the solid into the water, and then subtract the amount before, from the amount after, to get the volume of a solid. You can also use simple mathematics to figure the volume of the solid. There are different formulas for calculating volume for different types of solid figures.
What is the role of mathematics in engineering?
Everything in the world is a factor - pressure, torque, gravity, tension, etc. We use mathematics to calculate each of these things and apply them when building something so that it can withstand them without breaking or fracturing. Mathematics aids in both the measurement and application of this data to a structure to ensure that it will be solid and to keep an air of uniformity about it so that any problems will be easier to fix.
Math Is A Good Way To Go For Computer?
For a career in computers or information sciences, it is best to have a solid background in mathematics. It will help you understand the basics of programming and the way data is processed and controlled. Take as many math courses as possible to get solid preparation.
What does mathematics have to do with math?
mathematics is math math is short for mathematics
Why are plane and solid shapes important?
Objects that exist in the real world usually have shapes (although they can also be shapeless) and those shapes will bear some resemblance, and in some cases a very close resemblance, to the theoretical shapes of plane and solid geometry, such as triangles, squares, circles, spheres, cubes, etc. But even aside from that, a deep understanding of our universe (and the laws of nature which describe the way it operates) would not be possible without a knowledge of plane and solid shapes. Geometry has implications for every area of mathematics, and mathematics is the language of science.
