What are the coefficients, terms and constants for the quadratic expression -2x squared+3X -8

5 answers

In the quadratic expression \(-2x^2 + 3x - 8\), we can identify the coefficients, terms, and constants as follows:

  • Terms: The expression consists of three terms:

    1. \(-2x^2\) (the quadratic term)
    2. \(3x\) (the linear term)
    3. \(-8\) (the constant term)
  • Coefficients: The coefficients of the terms are:

    1. The coefficient of \(x^2\) (quadratic term) is \(-2\).
    2. The coefficient of \(x\) (linear term) is \(3\).
    3. The constant term \(-8\) does not have a variable associated with it but can be considered the constant.
  • Constant: The constant in the expression is \(-8\).

In summary:

  • Coefficients:
    • Quadratic term: \(-2\)
    • Linear term: \(3\)
  • Constant: \(-8\)
  • Terms: \(-2x^2\), \(3x\), \(-8\)
What is the constant in the cubic expression 8xcubed -2x squared+6x+9

In the cubic expression \(8x^3 - 2x^2 + 6x + 9\), the constant term is the term that does not contain the variable \(x\).

The constant term in this expression is 9.

So, to summarize:

  • Constant: \(9\)
Is 44 times -2^X and expression or equason

The expression \(44 \times -2^x\) is an expression, not an equation.

Here’s the distinction:

  • Expression: An expression is a combination of numbers, variables, and operations (like addition, subtraction, multiplication, and division) but does not include an equality sign. \(44 \times -2^x\) is simply a mathematical expression that represents a quantity based on the variable \(x\).

  • Equation: An equation is a statement that two expressions are equal, typically shown with an equals sign (\(=\)). For example, if you had \(44 \times -2^x = 0\), that would be an equation.

Since your provided part only includes \(44 \times -2^x\) without an equals sign, it is classified as an expression.