by DaleCallahan | Sep 4, 2013 | Blog
Thanks for visiting AskDrCallahan! We have people contact us for various reasons – so we decided to place all information here. Help doing the math! Here is where you would ask about how to work a problem, a possible error in the textbook or teachers guides...
by DaleCallahan | Sep 4, 2013 | Algebra, Known Algebra Errors
The teacher guide and tests have some corrections to be found here! Algebra 1 Test 1 Errors & Notes Algebra 1 Test 2 Error Log Algebra Test 6 Number 7 Algebra Test 5 Chapter 9 lesson 6 problem 16 f -The book is fine –but the Solutions Manual has a minus...
by DaleCallahan | Sep 3, 2013 | Geometry
Questions: Help with Geometry ch.3.1 #36. We don’t understand how to get the last step in the answer. How does the 4 get under the “pie” and not also under the d square? Thanks Answer from Dr. Callahan: Take these steps A = pi*r^2 and r=...
by DaleCallahan | Aug 18, 2013 | Algebra, Algebra Chapter 2
Algebra Solutions Manual Chapter 7, Lesson 7, problem 2b page 102 of solutions manual Should read: “One possible answer: 2x + 4y = 10”
by DaleCallahan | Jul 29, 2013 | Algebra
Question: I found a typo in the answer key… chapter 6, lesson 1, Set 4, number 1 should sat that you divide by 5 instead of 7, correct? Thank you! Answer by Dr Callahan You are correct. This should say divid by 5 instead of...
by DaleCallahan | May 30, 2013 | Algebra
Question from Renee, Please confirm the correct answers for Chapter 9 Lesson 2 on page 403–Problem number 4 (a-f). Answers seem wrong in the answer key. Seems to me they should all be “yes” except “d.” Am I wrong? Answer: In this...
by DaleCallahan | May 23, 2013 | Geometry
Question from Daniel, Would you explain problem 12 from lesson 14.5? How exactly do you calculate circular inches? Answer First, a circular inch is the amount of area taken up by a circle one inch in diameter. So that makes one circular inch = Area = pi*(d/2)^2...
by DaleCallahan | May 20, 2013 | Geometry
Questions from Teresa, I’m in Jacobs Geometry, Chapter 14, Lesson 2. The answer to problem 16 is 9 sin 20 degrees. How do you get that answer? Answer: First, from #15 you see we count 9 sides. So, n=9. For #16, based on the formula from Theorem 75 on page...