y(x) =Ax^2+Bx^2 Ln(x), where x0, then the value of the constant B so that y(x) satisfies the conditions y(1) = 2 and y' (1) =5 isa.1b.-3c.3d.-1 9) If ( y(x)=A x^{2}+8 x^{2} ) ins, where ( x0 ), then the value of the consant B so that ( y(x) ) saturies the conditions ( y(1)=2 ) and ( y(1)=5 ) is A) 1 B) - 3 C) 3 D) -1

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y(x) =Ax^2+Bx^2 Ln(x), where x>0, then the value of the constant B so that y(x) satisfies the conditions y(1) = 2 and y' (1) =5 is

a.1

b.-3

c.3

d.-1

$9) If $ y(x)=A x^{2}+8 x^{2} $ ins, where $ x>0 $, then the value of the consant B so that $ y(x) $ saturies the condit$

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