Find the quadratic equations whose roots are tan45 , cot45 respectively .
Answers
Answered by
2
tan45=1
cot45=1
So ,
Sum of roots = 1+1=2
Product of roots =1*1=1
So ,we know quadratic equations whose roots are a,b is x²-(a+b)x+ab =.
So now quadratic equations whose roots are tan45° cot45° is x²-(2)x+1 =0
x²-2x+1=0
hope helped !
cot45=1
So ,
Sum of roots = 1+1=2
Product of roots =1*1=1
So ,we know quadratic equations whose roots are a,b is x²-(a+b)x+ab =.
So now quadratic equations whose roots are tan45° cot45° is x²-(2)x+1 =0
x²-2x+1=0
hope helped !
Answered by
0
heya !!!
here's your answer:
consider the given pic above for your solution.
the answer is - x^2 - 2x + 1.
◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆
hope helped !!☺☺
here's your answer:
consider the given pic above for your solution.
the answer is - x^2 - 2x + 1.
◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆◆
hope helped !!☺☺
Attachments:
Similar questions
Physics,
8 months ago
Political Science,
8 months ago
Social Sciences,
8 months ago
Political Science,
1 year ago
Math,
1 year ago
Social Sciences,
1 year ago