solve this a²-4a+3 ➗ a²-a-6
Answers
Answered by
1
Answer:
If any quadratic equation ax
2
+bx+c has
more then two solutions, it becomes
an identity and has a = b = c = 0
⇒a
2
+4a+3=0⇒a
2
+3a+a+3=0⇒a(a+3)+(a+3)=0
⇒(a+3)(a+1)=0⇒a=−1,−3
And a
2
−a−2=0⇒a
2
−2a+a−2⇒a(a−2)+(a−2)=0
⇒(a+1)(a−2)=0⇒a=−1,2
and a(a+1)=0⇒a=0,−1
only common solution is a=−1
Answered by
0
Answer:
a2-4a+3 by a2-a-6
Step-by-step explanation:
q(x) =1
r(x) =-3a+9
Similar questions