find the value of p for which the equation 4x^2 - 3px+3 has real roots
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Answered by
1
Answer:
Step-by-step explanation:
After Comparing the equation with ax^2 +bx+ c =0
Since the equation has real roots
b^2 - 4ac >= 0. (Ps: >= stands for
(-3p)^2 - 4×4×3>=0 greater than or
equal to)
9p^2 - 48 >= 0
p >= √48/√9
p>= 4√3/3
am4n:
there is no need to take the negative root, right?
Answered by
1
4x²-3px+3
b²-4ac>0
[-3p]²-4*4*3>0
9p²-48>0
9p²>48
p²>48/9
p>√48/3
p>4√3/3
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