Question

1) y=x3³, 2) y=5x³, 3) y= ¼x³ 4) y=4x³​

Answer 1

Ответ:

1) 0=х*27

0=27х

27х=0

х=0

2)0=5х^3

5х^3=0

х^3=0

х=0

3)0=1/4х^3

1/4х^3=0

х^3=0

х=0

4)0=4х^3

4х^3=0

х^3=0

х=0

Answer 2

It seems like you have provided four different equations, each representing a function of the form y = f(x) where f(x) is a cubic function of x. Here are the equations you've provided:

1. y = x^3
2. y = 5x^3
3. y = (1/4)x^3
4. y = 4x^3

These equations represent cubic functions, and each one behaves differently based on the value of the coefficient in front of x^3. Here's a brief description of each function:

1. y = x^3: This is a basic cubic function where the coefficient of x^3 is 1. It has one real root at x = 0 and behaves similarly to a typical cubic function.

2. y = 5x^3: This cubic function has a coefficient of 5 in front of x^3. It is vertically stretched by a factor of 5 compared to the basic cubic function. It still has one real root at x = 0 but grows much faster as x moves away from zero.

3. y = (1/4)x^3: This cubic function has a coefficient of (1/4) in front of x^3. It is vertically compressed compared to the basic cubic function. It still has one real root at x = 0 but grows more slowly as x moves away from zero.

4. y = 4x^3: This cubic function has a coefficient of 4 in front of x^3. It is vertically stretched by a factor of 4 compared to the basic cubic function. It still has one real root at x = 0 but grows faster as x moves away from zero, similar to the second equation.

Each of these functions represents a different cubic curve with varying steepness and behavior.