f(x) and g(x)are polynomicalof degree 2 such that |int_(a_(1))^(a_(2))(f(x) - 1)dx|=|int_(b_(1))^(b_(2))(g(x)-1)dx| where a_(1), a_(2)(a_(2) gt a_(1)) are rootsof equation f(x) = 1 and b_(1), b_(2)(b_(2) gt b_(1)) are roots of equation g(x) = 1. If f"(x) and g"(x) are positive constant and |int_(a_(1))^(a_(2))f((x))dx|=(a_(2)-a_(1))-|int_(b_(1))^(b_(2))(f(x)-1)dx| but |int_(b_(1))^(b_(2))(g(x))dx|ne(b_(2) -b_(1))-|int_(b_(1))^(b_(2))(g(x)-1)dx|then

f(x) and g(x)are polynomicalof degree 2 such that |int_(a_(1))^(a_(2))

1.	f(x) and g(x)are polynomicalof degree 2 such that \|int_(a_(1))^(a_(2))(f(x) - 1)dx\|=\|int_(b_(1))^(b_(2))(g(x)-1)dx\| where a_(1), a_(2)(a_(2) gt a_(1)) are rootsof equation f(x) = 1 and b_(1), b_(2)(b_(2) gt b_(1)) are roots of equation g(x) = 1. If f"(x) and g"(x) are positive constant and \|int_(a_(1))^(a_(2))f((x))dx\|=(a_(2)-a_(1))-\|int_(b_(1))^(b_(2))(f(x)-1)dx\| but \|int_(b_(1))^(b_(2))(g(x))dx\|ne(b_(2) -b_(1))-\|int_(b_(1))^(b_(2))(g(x)-1)dx\|then
Answer» `\|f"(X)\|lt \|G"(x)\|` `\|f"(x)\|gt\|g"(x)\|` `a_(2)-a_(1)gt b_(2) - b_(1)` `a_(2) - a_(1) gt b_(2) - b_(1)` Solution :N//A

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