Respuesta :
well, quadratic equations are defined as to be 2nd degree, so since the highest degree (3) is being raised to the 2nd degree raising it to 6th power which makes th equaton no longer quadraic
take out all exponents over x
16(x+1)^2-22(x+1)-3=0
16(x^2+2x+1)-22x-22-3=0
16x^2+32x+32-22x-25=0
16x^2+10x+7=0
the replacement is to take out all exponents that are over x (x^m should be turned to x^1)
take out all exponents over x
16(x+1)^2-22(x+1)-3=0
16(x^2+2x+1)-22x-22-3=0
16x^2+32x+32-22x-25=0
16x^2+10x+7=0
the replacement is to take out all exponents that are over x (x^m should be turned to x^1)
Substitution of y = x³-1 makes the equation in to quadratic.
Step-by-step explanation:
The function is given by
16(x³-1)²-22(x³-1)-3=0
We need to convert this in to a quadratic function
Let us substitute
y = x³-1
We will get
16y²-22y-3=0
This is a quadratic equation.
So substitution of y = x³-1 makes the equation in to quadratic.