Using Newton's formula, find a root of the following equation
Solution of Algebraic an
(1) X^2-5x + 3 = 0
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Answer:
No , it is not Newton's formula .
It is Shridharacharya's formula who is an Indian mathematics .
Shridharacharya's formula aslo called quadratic formula
Step-by-step explanation:
check the discriminant and see the nature of roots .
That is D ( Discriminant ) = b² - 4ac
If D > 0 , then the roots are real but roots are distinct .
If D= O , then roots are real and equal .
If D < 0 then there is no real roots exists .
Here , b² - 4ac
(-5)² - 4×1×3
25 - 12
13
So, D>0 , so the roots are real and distinct .
x = -b +_ √b²-4ac/2a
= 5 +_√13/2
so roots are -
- 5+√13/2
- 5-√13/2
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