find the value of k so that the quadratic equation has equal roots:(k -5)x*2 + 2(k-5)x + 2 = 0
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Step-by-step explanation:
It is given that the expression ax
2
+bx+6=0 doesn't have distinct real roots.
⇒ The graph of the function doesn't cross the x-axis.
⇒ The expression f(x)=ax
2
+bx+6 is always greater than or equal to zero.
Hence, f(x)≥0.
⇒ f(2)=a(2)
2
+b(2)+6≥0
⇒ 4a+2b+6≥0
⇒ 2a+b+3≥0
⇒ 2a+b≥−3
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