Let a and b be two integers such that `10a+b=20 and g(x)=x^2+ax+b` is equal to

Let a and b be two integers such that 10 a + b = 20 and g(x) = x^2 + ax + b. If g(10) g(11) = g(n), then n is equal to

Let a and b be two integers such that 10a+b=20 and g(x)=x^(2)+ax+b. If g(10)g(11)=g(n), then n is equal to

If f(x)=ax+b where a and b are integers, f(-1)=5 and f(3)=3 then a and b are equal to :

Let a, b be integers such that all the roots of the equation ( x^2 + ax + 20)(x^2 + 17x + b) = 0 are negative integers. What is the smallest possible value of a + b ?

If f(x)=ax+b, where a and b are integers, f(-1)=-7 and f(2)=8, then a and b are equal to:

If f(x)=ax+b where a and b are integers, f(-1)=-5andf(3)=3 , then a and b are equal to :

If f(x)=ax+b, where a and b are integers f(-1)=-7 and f(2)=8 then a and b are equal to:

If f(x)=ax+b , where a and b are integers, f(-1)=-5 and f(3)=3 then a and b are equal to