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যদি
b
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0
হয়, তবে
a
x
2
+
b
x
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c
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0
সমীকরণের মূলগুলো-
সমান ও একই চিহ্ন বিশিষ্ট
সমান ও বিপরীত চিহ্ন বিশিষ্ট
অসমান ও বিপরীত চিহ্ন বিশিষ্ট
অসমান ও একই চিহ্ন বিশিষ্ট
ANSWER : 2
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"></figure>
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