Unit 1: Rigid Transformations Quiz

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17 Questions

What is the main focus of Unit 1?

Working with Rigid Transformations

In what context are Evidence, Angles, and Proof discussed?

Application of Theorems

Which topic is specifically related to the concept of Symmetry?

Application of Theorems

What type of transformations are discussed in the coordinate plane in Unit 1?

Rigid Transformations

Which aspect is NOT a primary focus in Unit 1?

Translation Transformations

What concept in Unit 6 involves measuring the increase or decrease in size of a figure?

Measuring Dilation

In Unit 6, what does 'Splitting triangle sides with dilation' primarily involve?

Dividing the sides of a triangle proportionally

In Unit 7, what does 'Ratios in Right triangles' mainly refer to?

Comparing the lengths of sides in a right triangle

Which concept in Unit 7 discusses the relationship between the angles and sides of special triangles?

Special Right Triangles

What is the main focus of Unit 8 regarding probability?

Understanding conditional probability

'Not always ideal' in Unit 8 refers to situations where:

Certain events have a zero probability

Which unit in the NC Math II BLITZ Topics covers the topic of Triangle Congruence Theorems?

Unit 2: Congruence

What is a primary focus when discussing transforming functions in Unit 3?

Relating graphs to events

Which topic is covered under 'Inverse variation and Square root equations' in Unit 4?

Square root Equations

When working with polynomials, which operation is specifically focused on in Unit 3?

Factoring

In the context of Quadratics, what method is used to simplify quadratic expressions in Unit 5?

Using the Quadratic Formula

Which unit focuses on 'Rational Exponents' and 'Imaginary numbers'?

Unit 4: Inverse variations and square root Equations

Study Notes

Unit 1: Rigid Transformations

  • Rigid transformations preserve size and shape
  • Reflection and rotation are types of rigid transformations
  • Symmetry is a concept related to rigid transformations
  • Rigid transformations can be represented in the coordinate plane

Unit 2: Congruence

  • Congruent triangles have equal corresponding parts
  • Triangle Congruence Theorems include ASA, SAS, and SSS
  • Application of Triangle Congruence Theorems involves using them to solve problems

Unit 3: Transformation of Functions

  • Transforming functions involves moving, reflecting, and translating functions
  • Relating graphs to events involves understanding how functions change
  • Quadratic functions can be built from geometric patterns
  • Polynomials can be operated on by adding, subtracting, and multiplying

Unit 4: Inverse Variations and Square Root Equations

  • Inverse variation relationships involve one variable being inversely proportional to another
  • Solving inverse variation equations involves rearranging the equation
  • Square root equations involve solving for variables under square root signs
  • Nonlinear Systems of Equations can be solved using substitution or elimination
  • Rational and irrational numbers are sets of numbers with specific properties
  • Rational exponents involve fractional powers
  • Imaginary numbers are used to extend the real number system

Unit 5: Quadratics

  • Completing the square involves adding and subtracting values to create a perfect square
  • Quadratic Formula is used to solve quadratic equations
  • Factoring quadratic equations involves finding two binomials that multiply to the equation
  • Solving quadratic equations with complex numbers involves using complex roots
  • Vertex form is a way of rewriting quadratic expressions
  • Quadratics can be used to model and solve real-world problems

Unit 6: Similarity

  • Properties of dilation involve measuring and performing dilations
  • Similarity transformations involve using dilation and other transformations
  • Conditions for triangle similarity include AA, SSS, and SAS
  • Similarity in right triangles involves using the Pythagorean Theorem

Unit 7: Right Triangle Trigonometry

  • Angles and steepness are related concepts in right triangles
  • Ratios in right triangles include sine, cosine, and tangent
  • Trigonometric ratios can be used to find unknown angles and side lengths
  • Special right triangles have unique properties and ratios

Unit 8: Probability

  • Probability and sample spaces are related concepts
  • Tables of relative frequencies are used to organize data
  • Combining events involves understanding conditional probability and independence
  • Not all samples are equally representative

Test your knowledge on rigid transformations, reflection, rotation, symmetry, working with rigid transformations, evidence, angles, proof, application of theorems, and transformations in the coordinate plane.

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