Welcome, Guest: Register On Nairaland / LOGIN! / Trending / Recent / New
Stats: 3,160,417 members, 7,843,246 topics. Date: Tuesday, 28 May 2024 at 09:27 PM

Who Can Solve This Problem?? - Education - Nairaland

Nairaland Forum / Nairaland / General / Education / Who Can Solve This Problem?? (353 Views)

You Are A Genius If You Can Solve This Problem. / Only A Genius Can Solve This Question / Can U Solve This Primary 6 Quantitative Reasoning (2) (3) (4)

(1) (Reply) (Go Down)

Who Can Solve This Problem?? by Miracle112(m): 11:37am On Aug 04, 2019
mathematicians in the house please help...

Re: Who Can Solve This Problem?? by Nobody: 2:29pm On Aug 04, 2019
Before I post a solution. I want to ask you something, I hope this is not your assignment? If it is an assignment then please attempt it independently since your teacher must have given you the basic theoretical background needed to approach the problem.
Re: Who Can Solve This Problem?? by OiOi: 4:13pm On Aug 04, 2019
MathsEconomics:
Before I post a solution. I want to ask you something, I hope this is not your assignment? If it is an assignment then please attempt it independently since your teacher must have given you the basic theoretical background needed to approach the problem.
if you have a knowledge of the solution provide it and if not you move on
Re: Who Can Solve This Problem?? by doggedemmy(m): 4:36pm On Aug 04, 2019
Rearranging the first equation gives y=2x - 3 and the second y = 2x + 5. Therefore both lines have same gradient 2. So m1 = 2, m2 = 2.
The angle between two lines = tan inverse [(m2 - m1)/(1 + m1m2)].
Tan inverse of 0 is 0. The two lines are parallel

(1) (Reply)

How To Increase ED Size Using Herbs: 14 Steps / Weaknesses Of Women / One Injured, Properties Lost, As Fire Engulfs Awolowo Hall, University Of Ibadan

(Go Up)

Sections: politics (1) business autos (1) jobs (1) career education (1) romance computers phones travel sports fashion health
religion celebs tv-movies music-radio literature webmasters programming techmarket

Links: (1) (2) (3) (4) (5) (6) (7) (8) (9) (10)

Nairaland - Copyright © 2005 - 2024 Oluwaseun Osewa. All rights reserved. See How To Advertise. 6
Disclaimer: Every Nairaland member is solely responsible for anything that he/she posts or uploads on Nairaland.