a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
Identifies a,b,c
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
Identifies a,b,c
\( 5x^2+6x-8=0 \)
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
\( -8x^2-5x+9=0 \)
What are the components of the equation?
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
\( x^2+4x-5=0 \)
What are the components of the equation?
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
\( -x^2-2=0 \)
What are the components of the equation?
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
\( x^2+7x=0 \)
What are the components of the equation?
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
Identifies a,b,c
To identify the coefficients from the quadratic equation , follow these steps:
Therefore, from the equation , the coefficients are identified as , , and .
Comparing with choices, we find that choice 2 is correct: , , .
Thus, the coefficients are identified as , , .
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
What are the components of the equation?
To solve this problem, we'll follow these steps:
Now, let's resolve this using the above plan:
Step 1: The equation is already in standard form: .
Step 2: Recognize that:
Therefore, the components of the equation are , , .
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
What are the components of the equation?
The quadratic equation we have is .
We'll compare this with the general form of a quadratic equation: .
1. Identify : The coefficient of in the given equation is . Therefore, .
2. Identify : The coefficient of in the given equation is . Therefore, .
3. Identify : The constant term in the given equation is . Therefore, .
Thus, the components of the equation are:
The correct answer to this problem, matching choice id 3, is:
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
What are the components of the equation?
To solve this problem, we need to identify the coefficients in the quadratic equation given by .
The standard form of a quadratic equation is:
In the given equation, , we can write it as:
This corresponds to the standard form with:
Upon examining the answer choices given, the correct choice must match these coefficients precisely.
The correct choice is:
, ,
This matches Choice 3.
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
What are the components of the equation?
Let's solve the problem step-by-step:
First, consider the given equation:
This equation is almost in the standard form of a quadratic equation:
Where:
Let's identify each of these components from the given equation:
Thus, the components of the quadratic equation are:
, ,
The correct choice from the provided options is
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
\( 10x^2+5+20x=0 \)
What are the components of the equation?
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
\( 5-6x^2+12x=0 \)
What are the components of the equation?
a = coefficient of x²
b = coefficient of x
c = coefficient of the constant term
What is the value of \( c \) in the function \( y=-x^2+25x \)?
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of\( b \) in this quadratic equation:
\( y=4x^2-16 \)
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of \( c \) in this quadratic equation:
\( y=5+3x^2 \)
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
What are the components of the equation?
To determine the components of the quadratic equation, follow these steps:
Therefore, the components of the equation are:
, , .
The correct answer among the choices provided is the one that correctly identifies these coefficients:
Therefore, the correct choice is Choice 4.
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
What are the components of the equation?
Let's solve this problem step-by-step by identifying the coefficients of the quadratic equation:
First, examine the given equation:
To make it easier to identify the coefficients, we rewrite the equation in the standard quadratic form:
In this expression, we can now directly identify the coefficients:
Thus, the components of the quadratic equation are:
, ,
By comparing these values to the multiple-choice options, we can determine that the correct choice is:
Choice 4: , ,
Therefore, the final solution is:
, , .
a = coefficient of x²
b = coefficient of x
c = coefficient of the constant term
What is the value of in the function ?
Let's recall the general form of the quadratic function:
The function given in the problem is:
is the free term (meaning the coefficient of the term with power 0),
In the function in the problem there is no free term,
Therefore, we can identify that:
Therefore, the correct answer is answer A.
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of in this quadratic equation:
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: The problem provides us with the equation . It's already in a form where we can identify the coefficients.
Step 2: Recall the standard form of a quadratic equation is . Compare this form to the equation .
Step 3: By comparison, the coefficient of (which is ) is 4. There is no term explicitly present, implying that . The constant is -16.
Therefore, after comparison and identification, it becomes clear that the value of in the equation is .
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of in this quadratic equation:
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: The given equation is . Rearranging it in the standard form, we have .
Step 2: From this arrangement, it's clear that:
- (the coefficient of )
- (there is no term, so its coefficient is 0)
- (the constant term)
Therefore, the value of is .
a = Coefficient of x²
b = Coefficient of x
c = Coefficient of the independent number
what is the value of \( b \) in the equation
\( y=3x^2+10-x \)
a = Coefficient of x²
b = Coefficient of x
c = Coefficient of the independent number
what is the value of \( a \) in the equation
\( y=3x-10+5x^2 \)
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of \( c \) in this quadratic equation:
\( y=-5x^2+4x-3 \)
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of \( b \) in the equation
\( y=2x-3x^2+1 \)
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of \( a \) in the equation
\( y=-x^2-3x+1 \)
a = Coefficient of x²
b = Coefficient of x
c = Coefficient of the independent number
what is the value of in the equation
To solve this problem, we need to identify the coefficient of in the given quadratic equation. The equation given is . Let’s rearrange this equation to match the standard form of a quadratic equation .
The given equation can be rewritten as:
Here, we can identify the coefficients:
Therefore, the value of , the coefficient of , is .
a = Coefficient of x²
b = Coefficient of x
c = Coefficient of the independent number
what is the value of in the equation
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: The provided equation is . Although it's not initially in standard form, observation shows that the term is clearly present.
Step 2: Locate the term: in our equation, this term is .
Step 3: The coefficient of is . Hence, .
Therefore, the coefficient of , or , is .
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of in this quadratic equation:
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: The given quadratic equation is .
Step 2: The standard form of a quadratic equation is . We need to match the coefficients accordingly.
Step 3: By comparing the terms from the equation with the standard form, is the coefficient of , is the coefficient of , and is the constant term or the independent number.
Therefore, from the equation :
Thus, the value of in the quadratic equation is .
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of in the equation
To solve this problem, we need to identify the coefficients in the given quadratic equation:
Thus, the coefficient in the equation is , which corresponds to choice 1.
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of in the equation
To determine the coefficient in the given quadratic equation , follow these steps:
In the equation , the term involving is , where the coefficient is clearly .
Hence, the value of is .
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of \( a \) in this quadratic equation:
\( y=3x+30 \)
What is the value of \( a \) in the equation \( 4x^2=-4x+16 \)?
a = coefficient of x²
b = coefficient of x
c = coefficient of the independent number
what is the value of in this quadratic equation:
The given equation is . This equation does not include a term involving , meaning it is not a quadratic equation. A quadratic equation is typically of the form and includes an term.
Let's compare:
By observation, the given equation does not have an term. Therefore, there can be no coefficient because it would need to be a coefficient of an component that does not exist in this equation.
Therefore, this is not a quadratic equation.
The correct choice is: "That's not a quadratic equation."
That's not a quadratic equation
What is the value of in the equation ?
To solve the problem, we need to express the given equation in the standard quadratic form .
Let's perform the necessary transformations:
Rearrange the equation:
We now have the standard quadratic form:
In the equation , the coefficient of is 4.
Thus, the value of is .