b Find $$ a $$ and the two roots of the quadratic equation. 5 The quadratic equation $$ k x^{2}+(k-8) x+(1-k)=0, k
eq 0 $$, has one root which is two more than the other. Find $$ k $$ and the two roots. Example 10

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b Find $$ a $$ and the two roots of the quadratic equation. 5 The quadratic equation $$ k x^{2}+(k-8) x+(1-k)=0, k 
eq 0 $$, has one root which is two more than the other. Find $$ k $$ and the two roots. Example 10

Harris Chang · Accepted Answer

The values of $$ k $$ are $$ 6 + 4i $$ and $$ 6 - 4i $$. The roots can be calculated using the quadratic formula for each value of $$ k $$.

b Find \( a \) and the two roots of the quadratic equation. 5 The quadratic equation \( k x^{2}+(k-8) x+(1-k)=0, k \neq 0 \), has one root which is two more than the other. Find \( k \) and the two roots. Example 10

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b Find \( a \) and the two roots of the quadratic equation. 5 The quadratic equation \( k x^{2}+(k-8) x+(1-k)=0, k \neq 0 \), has one root which is two more than the other. Find \( k \) and the two roots. Example 10

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