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Solving linear equations as well as apply graphical and algebraic methods to analyze and solve systems of linear equations in two variables. • Defining, ...
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Students should have a “B” or higher in Math B Honors. This course covers the concepts covered in Math 1 in greater depth as well as several Pre Calculus and Integrated Math 2 topics. Integrated Math 1 Honors is an accelerated and challenging course designed for students who excel in math.
Difficulty Level: Very Difficult Estimated Homework: 60 – 90 minutes Prerequisites: C in Math B Honors (B is suggested), A in Math B (with Optional Summer Bridge) Meets High School graduation requirement for mathematics Meets UC/CSU subject area “c” requirement
Below are some guidelines for choosing the best course for an individual student. This is not a placement test and it should not be used as the only criteria for making placement decisions.
Students entering Integrated Math 1 Honors should easily grasp higher level concepts and embrace rigorous curriculum. Students should already have mastered the following concepts:
Students entering Integrated Math 1 Honors should also be able to solve problems such as System of Equations Problems:
Joe solved this linear system correctly. 6x + 3y = 6 y = -2x + 2 These are the last two steps of his work. 6x – 6x + 6 = 6 6= What must be true about this linear system?
Word Problem: A company sells baseball gloves and bats. The gloves regularly cost $30 and the bats regularly cost $90. The gloves are on sale for $4 off, and the bats are on sale for 10% off. The goal is to sell $1200 worth of bats and gloves each week. Last week, the store sold 14 gloves and 9 bats. Did the store meet its goal?
Word Problem:
Six friends are going to buy pizza. Their choices are to buy 2 medium 10-inch diameter pizzas for $7 each or 1 large 14-inch diameter pizza for $15.00. Which pizza will give them the most pizza for their money?
Pythagorean Theorem Problem: Two sides of a right triangle have lengths (^) √ 10 units and (^) √ 6 units. There are two possible lengths for the third side. What is the shortest possible side length? What is the longest possible side length?
Rigid Motion and Congruence Problem:
Triangle ABC undergoes a series of some of the following transformations to become triangle DEF: ▪ Rotation ▪ Reflection ▪ Translation ▪ Dilation
Volume Problem:
A sphere and a cone have the same volume. Each figure has a radius of 3 inches. What is the height of the cone?
In Integrated Math 1 Honors , students will go deeper into grade level standards as well as several Pre Calculus and Integrated Math 2 standards. Student assignments will contain more critical thinking and have a higher depth of knowledge and more performance tasks. S tudents will learn concepts such as: