Justify each step by stating the logarithm property used. Condense each expression to a single logarithm. Use logarithmic functions to model and solve real-life problems. Justify each step by stating logarithm property used. Use properties of logarithms to expand or condense logarithmic expressions. You will become the facilitator instead of the teacher and your day will become much easier. Expanding and Condensing Logarithms Expand each logarithm. To make this activity even more engaging, your students will search for their answers to ensure they are doing it correctly. Your students will practice solving for y and then identify the slope and y-intercept from graphs, tables, and equations.
Grab your free Scrambled Answers Activity over finding the slope and y-intercept! Why not start collecting engaging activities to involve all students?
Linear functions are a huge part of Algebra I. Would you like a free linear functions resource?Ĭlick here to join my email list and get free and discounted products and ideas to engage your students! When you sign up you’ll get a free scrambled answers linear function activity in your email right away! If you have any questions please contact me at. Powerpoint Version: Print the slides (4 to a page) or use in google classroom Google Forms Version: Students answer questions and receive an immediate score after pressing submit. To Condense Logarithms is to write several logarithmic. Ten problems each in a self-graded google form AND Powerpoint To Expand Logarithms is to write a single logarithmic expression as several logarithmic expressions.This Expanding & Condensing Logarithms Google Form includes:
Last but not least, the answer key and detailed instructions are included. This resource can be used as a Google Form and also a worksheet activity. Here are 10 problems using Google Forms for your students. Expanding & Condensing Logarithms Google FormĭIGITAL, NO PREP, SELF-GRADING practice, expanding and condensing logs. We can also apply the product rule to express a sum or difference of logarithms as the logarithm of a product.