TESTfunda - CAT Question of the Day 27-Aug-12

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	27-Aug-12 TestFunda Home | Sign up for Newsletters | Feedback CAT Question of the Day Let x, y and z are three integers such that z ≠ 1. How many (x, y, z) triplets exist which satisfies the following equations? x + y = 1 − z, x3 + y3 = 1 − z2 OPTIONS     1) 4   2) 5   3) 6   4) 8 discuss | yesterday's solution | more questions Tip of the Day Natural numbers ending in 0, 1, 5 and 6 have unit's digit cyclicity of 1. Numbers ending in 2, 3, 7 and 8 have a cyclicity of 4 and numbers ending in 4 have a cyclicity of 2. In generel, after every four consecutive powers of any natural number, the digit in the unit's place repeats itself. more tips Last year's Question of the day (26-Aug-11) How many distinct real roots does  (x2 + x – 2)3 + (–2x2 + 8)3 = (x2 + 3x + 2)3 have? OPTIONS     1) 2   2) 3   3) 4   4) 5   5) 6 discuss TestFunda.com - LEARN with THE LEADER in Online MBA Test Prep Demo Lessons   |   Take a Free Test   |   Buy Courses   |   Fun Learning Games   |   100-Percentilers About TestFunda.com - TestFunda is backed by www.ZeusLearning.com. 3 IIT-IIM graduates form the Management Team. - The 85+ member team has vast experience in MBA Coaching and Computer-Based Training and Testing. - For 12 years Zeus has created award-winning courseware for companies like Discovery Channel, Reader's Digest, Texas Instruments, Pearson Education. - The TestFunda Advisory Board comprises CEOs and MDs of international educational companies. About This Newsletter You received this email because you have registered with www.TestFunda.com. If you do not want to receive this email or want to sign up for other newsletters from TestFunda  click here. Please do not reply to this mail. Mails sent to this account will not be monitored. Post your comments and solutions under the Question of the Day forum. Problems getting this mail? To get this mail in your inbox, add noreply@testfunda.com to your contact list.       UNSUBSCRIBE / SUBSCRIBE | ABOUT | WHY TESTFUNDA | FAQ | PRIVACY | SUPPORT | CONTACT | DISCUSS   © Enabilon Learning Private Limited. All rights reserved