If p and q are the roots of the equation x² − px + q = 0, then
(a)p = 1, q = −2
(b)b = 0, q = 1
(c)p = −2, q = 0
(d)p = −2, q = 1
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Answer:
OPTION C
Step-by-step explanation:
p and q are the roots of the equation :
x² - p x + q = 0
Sum of roots = - ( co-efficient of the 2 nd term ) / ( co-efficient of 1 st term )
Co-efficient of the first term = 1
Co-efficient of the 2 nd term = - p
Hence p + q = - ( - p )/ 1
⇒ p + q = p
⇒ q = 0
Hence the value of q = 0 .
The answer is will be OPTION C obviously .
No other option shows that q = 0 .
But I should not be lazy , so I am finding the value of p also :)
Product of roots should be 0 .
Hence q/1 = 0
= q = 0
The equation is shortened to :
x² - p x = 0
p is a solution . Hence x = p .
⇒ p² - p ( p ) = 0
⇒ p² = p² .
So with the information given , we cannot find the value of q .
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