for what value of r the quadratic equation rx ^2 +4x-4=0 has real root
Answers
Answered by
0
Answer:
Step-by-step explanation:
For real roots we know that the Discriminant of the equation must be greater than 0 i.e. ,
b^2+4ac>=0 , where a=coefficient of x^2 term, b = coefficient of x term
and c = constant of the equation
this implies that,
by b^2+ 4ac >=0
=> (4)^2 + 4(r)(-4)>=0
=> 8- 16r >=0
=> -16r>=-8
=> r>=0.5
since r can have a value greater than equal to 0.5 so we assume its value to be 0.5
now put its value and solve the equation,
=> 0.5x^2+4x-4=0
=> by quadratic formula, the roots are
x = 0.898 or x = -8.898
Hope this helps
Answered by
1
Please mark as brainlist
Attachments:
Similar questions