TOPICS TO INCLUDE v. Volume of Prisms and Cubes v. Volume of Cylinders and Spheres v. Volume of Pyramids and Cones v. Naming Polynomials by Degree v. Naming Polynomials by the Number of Terms v. Adding and Subtracting Polynomials
VOLUME OF PRISMS AND CUBES
VOLUME OF PRISMS AND CUBES v. You Try! v. Find the Volume of the Rectangular Prism and Cube 1. 2.
VOLUME OF PRISMS AND CUBES
VOLUME OF PRISMS AND CUBES v. You Try! v. Find the Volume of the Triangular Prism
VOLUME OF CYLINDERS AND SPHERES
VOLUME OF CYLINDERS AND SPHERES v. You Try! v. Find the volume of the Cylinders 1. 2.
VOLUME OF CYLINDERS AND SPHERES
VOLUME OF CYLINDERS AND SPHERES
VOLUME OF PYRAMIDS AND CONES
VOLUME OF PYRAMIDS AND CONES v. You Try! v. Find the volume of the Pyramid
VOLUME OF PYRAMIDS AND CONES
VOLUME OF PYRAMIDS AND CONES v. You Try! v. Find the volume of the Cone
NAMING POLYNOMIALS BY DEGREE
NAMING POLYNOMIALS BY DEGREE
NAMING POLYNOMIALS BY THE NUMBER OF TERMS v. Polynomials are made up of MULTIPLE TERMS v. They can be named based on how many terms they have v 1 Term: MONOMIAL v 2 Terms: BINOMIAL v 3 Terms: TRINOMIAL v 4 or more Terms: POLYNOMIAL
NAMING POLYNOMIALS BY THE NUMBER OF TERMS
NAMING POLYNOMIALS BY THE NUMBER OF TERMS
NAMING POLYNOMIALS BY THE NUMBER OF TERMS
ADDING AND SUBTRACTING POLYNOMIALS v. When you are adding and subtracting polynomials, you must: v. COMBINE LIKE TERMS only! v. Make sure to DISTRIBUTE the NEGATIVE when subtracting v. Example: (4 x 2 + 9 x – 6) + (7 x 2 – 2 x – 1) = 11 x 2 + 7 x – 7 (3 x 2 + 5 x – 8) – (5 x 2 – 4 x + 6) = -2 x 2 + 9 x – 14
ADDING AND SUBTRACTING POLYNOMIALS v. You Try! 1. (4 x 2 + 9 x – 6) + (7 x 2 – 2 x – 1) = 2. (3 x 2 + 5 x – 8) – (5 x 2 – 4 x + 6) = 3. (3 x –+2) – (4 x + 1) + (7 x – 9) =