f( x ) = abx² + ( b² - ac )x - bc
To find zeroes of f( x ) , we have to
take f( x ) = 0
abx² + ( b² - ac )x - bc = 0
abx² + b² x - acx - bc = 0
bx( ax + b ) - c( ax + b ) = 0
( ax + b ) ( bx - c ) = 0
ax + b = 0 or bx - c = 0
ax = - b or bx = c
x = -b/a or x = c/b
Therefore ,
-b/a , c/b are two zeroes of f( x ).
Step-by-step explanation:
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Answer:
Of course I remember you sweetie how can I forget you
Find the zeros of the quadratic polynomial f(x)=abx²+(b²-ac)x-bc and verify the relationship between the zeros and it's coefficients
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Answer
f( x ) = abx² + ( b² - ac )x - bc
To find zeroes of f( x ) , we have to
take f( x ) = 0
abx² + ( b² - ac )x - bc = 0
abx² + b² x - acx - bc = 0
bx( ax + b ) - c( ax + b ) = 0
( ax + b ) ( bx - c ) = 0
ax + b = 0 or bx - c = 0
ax = - b or bx = c
x = -b/a or x = c/b
Therefore ,
-b/a , c/b are two zeroes of f( x ).
Step-by-step explanation:
I hope this helps you
: )
Verified answer
Answer:
Of course I remember you sweetie how can I forget you
Find the zeros of the quadratic polynomial f(x)=abx²+(b²-ac)x-bc and verify the relationship between the zeros and it's coefficients