The legendre polynomial Pn(x) has n real zeros
between___
and___
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-1 and 1
As an easy way, just look into the graphical representation of Legendre polynomial. For all n>0, the roots lie between (-1,1)
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Answer:The legendre polynomial Pn(x) has n real zeros
between(-1,1) and n>0.
Step-by-step explanation:
The inequality m<n leads to a contradiction and Pn has n distinct real roots, all of which lie in the open interval (−1,1).
The legendre polynomial Pn(x) has n real zeros
between(-1,1) and n>0.
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