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# What math do architects use?

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# What kind of math does an Architect use?

Architects tend to use all types of math, but one main math used is Geometry. Architects must understand how slopes, intercepts and other terms found in geometry.

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# If you're bad at math can you still be an architect?

You might, but you might not be a very good one and you may have to work harder at it.

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# Do you need math skills to become an architect?

Yes, Math is one of the most important things to know when going to be an architect, as you will need to know planar siding, angles, and many other mathematical equations to b…e succesful, (MORE)

# Reduce Math Anxiety With These Simple Tips

Does your child struggle with math? Does math homework and tests cause your child tension and stress? There are many ways to reduce math anxiety for your child. Here are some… ways that will help relieve your child's math anxiety and create a positive learning experience in math.The more you spend time on practicing math the better you will become. Just like the saying goes, "practice makes perfect". Therefore, spend some time each day on skills that you need more practice. For example, if you struggle with multiplication spend time on studying your multiplication facts. Give yourself about 20 minutes each day on this math practice.Math skills build upon each other. Each year new concepts are taught however you need to have a strong foundation in order to have continued success. Spend time during your daily math review to practice skills from the previous year. You also want to focus on building automaticity with your math facts.Memorizing facts is important however you need to be able to understand the math material. Developing math strategies is key to success. Anxiety can impede your memory so understanding math and implementing math strategies will create long time math success.Preparing for math tests should consist of planning in advance. When you are given a test date work backwards from that date and plan out your study time. You should spend enough time every day to prepare well for your test. Cramming for tests create more anxiety therefore plan ahead and break down your material into smaller chunks of study time.Develop the practice of writing all math vocabulary into a notebook. Refer to this math dictionary when you study or when doing homework. Study your math vocabulary weekly so you gain an understanding of math concepts. This will build your math knowledge.Asking questions is wonderful way to clarify any uncertainties you may have. Asking questions also promotes discussion and often times open discussions will deepen your understanding of math concepts and problems.Working in study groups is an excellent way to practice your math skills. Partnering with someone who has a stronger math background is beneficial. They can work with you in further understanding the math concepts.Incorporate math games in your learning. Making math fun will increase your desire to practice math skills on a daily basis and will decrease your math anxiety.Decrease your math anxiety with repeated math practice and by developing your math foundation. Being well prepared will also decrease math anxiety. Building a solid math foundation will increase your confidence and increase math success. (MORE)

# Math Manipulatives To Make Learning Fun

Math is one those subjects that can be taught through hands-on manipulatives. This approach to teaching math is not only interactive but also fun for students. There are many …math manipulatives available for math instruction. These math tools can be used within the classroom, home or during a tutoring session. These are great items that will make learning math easier and enjoyable.Base ten blocks are an excellent tool to teach students a variety of math skills. Students can use base ten blocks to learn numeration skills such as counting, place value, addition & subtraction, multiplication and division. There are four different base ten blocks: cubes (ones), rods (tens), flats (hundreds) and blocks (thousands). Base ten blocks can be found in most classrooms because it is a such a versatile tool throughout many grades.An Abacus, also known as a counting frame, is a math tool that is known for being used many centuries ago. However, many classrooms today contain this tool for teaching math skills. This ancient math tool helps students with counting, patterns, color recognition as well as more advanced skills such as addition, subtraction, multiplication and division. This "wooden" calculator is an invaluable tool that is known to help with problem solving skills.Two-sided color counters or "chips" are another invaluable tool that is found in many classrooms. These two-sided color counters can be used for the primary grades for counting, sorting and color patterns. However, the older elementary grades benefit from these counters for addition, subtracting, multiplication and division. Students can also use this tool when learning fractions and probability. This versatile tool can be found in almost all elementary classrooms.Dice are a tool that is often synonymous with game boards however dice are an excellent math tool. Dice are great for all ages and grade levels. They are used to reinforce simple concepts such as greater or less than, numeration skills and one to one correspondence. However, they are also used for more advanced skills such as multiplication, coordinate pairs, and learning the difference between prime and composite numbers. Dice are not just for traditional games, they are a very powerful math tool."The essence of mathematics is not to make simple things complicated, but to make complicated things simple." - S. GudderLearning math with hands-on math instruments allows students to engage in an interactive and meaningful way. Students are able to learn and deepen their understanding of math skills through these tools and then are able to apply their knowledge to pen and paper. There are a variety of important tools that can support students in their math learning. All students benefit from the usage of math manipulatives when learning math skills. (MORE)

# Math Strategy: Backsolving

The backsolving math strategy lets you take advantage of the SAT's multiple-choice format by letting the answer choices do most of the work for you. Simply plug the answer cho…ices into the problem and eliminate incorrect choices until you arrive at the right answer. (MORE)

# Eliminate Careless Mistakes on the SAT Math Section

One important, yet often overlooked aspect of succeeding on the SAT Math section is interpreting questions accurately. Eliminate careless mistakes by learning common math voca…bulary, circling key words, and re-checking your answer. (MORE)

# SAT Math: What Students Should Know to Score Well

One-third of a student's SAT score is based on knowledge of high school-level mathematics. In order to excel on this portion of the SAT, students should be aware of what math… skills will be tested so they can work on retaining and practicing them. In addition, it's valuable for students to become familiar with the way the SAT test formats math problems.The College Board, which creates and distributes the SAT, lists numbers and operations as the first area tested in math. Some of these questions test students' knowledge of terminology, such as consecutive integers, prime numbers, rational numbers, intersection of sets, and units digits. Many of the concepts covered by numbers and operations questions are things students learned early in high school or in junior high, so they may seem easy, but beware: The SAT can create a very difficult problem using basic math concepts.The College Board assumes that most students will take the SAT in the spring of their junior year of high school. Nationwide, most high school juniors are taking Algebra II, so no math concepts beyond Algebra II are tested on the SAT. In addition, most algebraic problems cover concepts students learned in first-year algebra. Students should know how to solve linear and quadratic equations, work with exponents, take the absolute value of a term, and solve algebraic function questions.The geometry tested on the SAT is limited to shapes most students are familiar with: triangles, rectangles, circles, pyramids, spheres, cubes, and basic polygons. Students will be asked to work problems involving coordinate geometry, including lines, distance, and slope. Questions test knowledge of parallel and perpendicular lines, as well as properties of triangles, including the Pythagorean Theorem and isosceles, equilateral, and special right triangles.High school students are not expected to have taken a class in statistics in order to successfully complete the SAT. The data analysis, statistics, and probability problems on the SAT cover material and concepts students will have been exposed to in basic math and algebra classes. Students need to interpret information presented in tables and graphs, calculate means, medians, modes, and basic probability. These questions make up 10 to 15% of the SAT math section.Because high school juniors are not assumed to have completed classes in trigonometry or calculus, no questions on these subjects appear on the SAT. Students do not need any knowledge of trig functions or pre-calculus for the SAT.A student who knows all of the mathematical concepts tested on the SAT will still need to use problem-solving skills to answer questions successfully. The SAT math sections include questions of all levels of difficulty, from easier to extremely hard. The more-challenging questions require more steps to move from questions to solution, providing more opportunity for errors, and engaging higher level thinking skills that may challenge a student's abilities.The ACT, another college admissions exam, does contain questions dealing with basic trigonometry concepts, but these questions make up less than 10% of the ACT math section. In contrast, students do not need any knowledge of trig functions or pre-calculus for the SAT.To ensure the best scores possible on the mathematics section of the SAT, students should begin by learning and retaining the concepts taught in their high school math classes. Prior to taking the SAT, students should review all the material covered on the test and familiarize themselves with the questions. By knowing not just the content likely to be covered on the SAT Math section, but also how they will be tested on their knowledge of that content, students can make their best-possible scores. (MORE)

# Mastering Math Word Problems Involving Average Speed

In this article, you'll learn about math word problems involving average speed through a step-by-step tutorial showing you a reliable way to approach these pesky question type…s. (MORE)

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# What does an architect use?

They use mostly their head (imagination) then use pencil and paper to draw and refine their ideas. They also use computers to 'draw' their designs in 2D and 3D.

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# What kind of math does an architect need to know?

An architect needs to have a very solid understanding of the trigonometric relationships of a right triangle, as well as advanced algebra. In addition, some architects (but …usually structural engineers) must use calculus to design buildings that can safely withstand earthquakes. (MORE)

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# What are some ways architects use math?

The math skills needed to create or construct a building are many indeed. If you have ever watched someone build anything, you may have seen them use a tape measurer or a rule…r. The ability to measure is a basic math skill. It is how an architect communicates the length or size of things we want to build. We must be able to add and subtract these numbers but also must be able to use fractions of these numbers. Today, we deal with measurements that are both the English system and the Metric system. Architects use math to convert between these two systems of measurement. You may also find architects using the many formulas and principles of geometry to create a building. Think about designing a building. How strong do the walls and beams and ceilings need to be? You figure that out with math, knowing the weights and strengths of the materials. How much of the materials do you need? It depends on the sizes of the walls, rooms, ceilings, all of that is math. Is concrete cheaper, or steel or cinder block? It depends on how much of each you need, what they cost to buy and build. How long will each stage of the construction take, and how can they be planned to overlap to get the building done the fastest? How much does each sq. foot. of the building rent for, and how long will it take to pay off the investment? How will it affect traffic in the neighborhood? How big does the garage need to be to hold the cars of what percentage of the people who work in the building or customers/clients who visit the building? What about windows? How many sq. feet per wall? How much heat will build up in the rooms because of the windows? That will affect how much air conditioning you need. Also windows leak heat during the Winter so more of them means more heat too. How many electrical outlets do you need? How many amps do you need from the power lines? How many circuit-breakers? How many lighting fixtures do you need? In modern buildings, the lighting system is considered part of the heating system--which is why you see lights on in skyscrapers in the middle of the night when nobody is there. For big, tall buildings, architects are even concerned with how the wind affects them, how it swirls between buildings. They use computer models for this. Also things like earthquake resistance. There's almost every kind of math here! Geometry and trig, calculus, accounting, engineering, finite element analysis, computer modeling, etc.etc. (MORE)