Which of the following equations expresses c in terms of a for all real numbers a, b and c such that `a^(3) = b` and `b^(2) = c` ?

Express the following eqautions in the form of ax^(2)+bx+c=0, where a, b, c are real numbers and ane0 .

a,b and c are distinct real numbers such that a:(b+c)=b:(c+a)

For all real number a, b and c such that a > b and c < 0. Which of the following inequalities must be true?

If 4ac>b^(2) and a+c>b for real numbers a,b and c,then which of the following is true?

If the roots of the equation ax^2 + bx + c = 0, a != 0 (a, b, c are real numbers), are imaginary and a + c < b, then

If a and b are negative real numbers and c is a positive real number, then which of the following is/are correct? 1. a-b lt a-c 2. If a lt b , then (a)/(c ) lt (b)/(c ) . 3. (1)/(b) lt (1)/(c ) Select the correct answer using the code given below.

If the roots of the equation ax^(2)+bx+c=0,a!=0(a,b,c are real numbers),are imaginary and a+c

Let a ,b ,and c be real numbers such that 4a+2b+c=0 and a b > 0. Then the equation a x^2+b x+c = 0