All the values of such that `(((2a-1)^190(3-a))/(a+5))>0`

The set of all possible real values of a such that the inequality (x-(a-1))(x-(a^(2)-1))<0 holds for all x in(-1,3) is (0,1) b.(oo,-1] c.(-oo,-1) d.(1,oo)

Find the set of all possible real value of a such that the inequality (x-(a-1))(x-(a^(2)+2))<0 holds for all x in(-1,3)

What is the value of (15)^0 and (1^3)^5

The value of (4^0+5^0+2^(-1)) is

The smallest value of M such that |x^(2)-3x+2|<=M for all x in [1,(5)/(2)]

The sum of all real values of x satisfying the equation (x^(2)-5x+5)^(x^(2)+4x-60)=1 is: (1)3(2)-4(3)6(4)5

Find the value of ( ( 1/3 )^(-2) + ( 1/4 )^(-2) ) ÷ ( 1/5 )^(-2) ( a ) 0 ( b ) -1 ( c ) 1 ( d ) 7/5

The value of (3^2)^3 + ((2)/(3))^(0) + 3^5 is