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solve this equation 40a^2 + 4a = 0 if possible can you show the steps

2007-09-25 15:57:57 · 5 answers · asked by Riddle 1 in Science & Mathematics Mathematics

5 answers

Well, one solution is a=0. If a≠0, then dividing by a yields:

40a+4=0
40a=-4
a = -1/10

So a=0 ∨ a=-1/10

2007-09-25 16:01:22 · answer #1 · answered by Pascal 7 · 0 0

40a^2 + 4a = 0

4a ( 10a + 1 ) = 0

so the answers have to be a= -1/10 and a = 0

2007-09-25 23:03:16 · answer #2 · answered by Will 4 · 0 0

40a^2 + 4a = 0
<==>
4a(10a + 1) = 0
<==>
a = 0
or
10a + 1 = 0
10a = -1
a = -1/10

Answer: a = 0 or a = -1/10

2007-09-25 23:03:06 · answer #3 · answered by Christine P 5 · 0 0

factor out 4a 4a (10a+1)=0
set 4a equal to 0 4a=0
solve or a a=0

set (10a+1) equal to 0 10a+1=0
solve for a 10a= -1
a= -1/10

so a = 0 and a= -1/10

2007-09-25 23:03:50 · answer #4 · answered by Marcus C 3 · 0 0

algoritham::
factorise the equation and equate all the factors to 0 and then calculate x this is the root
for your question
4a(10a+1)=0
so a=0 or 10a+1=0
so a=0 or a=-1/10

in general,,
if equation is ax^2+bx+c=0
the roots are x=[-b+sqrt(b^2-4ac)]/2a
and x=[-b-sqrt(b^2-4ac)]/2a

2007-09-25 23:05:16 · answer #5 · answered by shuaib 2 · 0 0

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