Question

Y=x^2-|x|+7пппппоооомммооооггггииииттттеееее​

Answer 1

Ответ:

y = x**2 - abs(x) + 7

Объяснение:

В некоторых языках программирования возможен вариант

y = x^2 - abs(x) + 7

или так:

y = pow(x, 2) - abs(x) + 7

Answer 2

It seems like you've entered an equation: $Y = x^2 - |x| + 7$. This is a mathematical expression that represents a quadratic function with an absolute value term. Let me explain it further:

• $Y$ represents the output or dependent variable.
• $x$ is the input or independent variable.

The equation $Y = x^2 - |x| + 7$ consists of three terms:

1. $x^2$: This is a quadratic term, which means it's a term involving $x$ raised to the power of 2.
2. $-|x|$: This term involves the absolute value of $x$, denoted as $|x|$. The absolute value function returns the magnitude of a real number, so it makes the term positive.
3. $7$: This is a constant term.

The expression as a whole represents a quadratic function of $x$ with an absolute value term. The exact shape and behavior of this function depend on the value of $x$, and it can vary. If you have specific questions or need further information about this equation or its graph, please let me know, and I'd be happy to assist you further.