Question
                Given f, left bracket, x, right bracket, equals, 4, x, squared, minus, 4, x, minus, 20f(x)=4x 
2
−4x−20, find f, left bracket, 10, right bracketf(10)
            
        2
−4x−20, find f, left bracket, 10, right bracketf(10)
Answers
                    Answer
            
    negate mulitply and square
    
                    Answer
            
    the answer is 340
    
                    Answer
            
    Given f, left bracket, x, right bracket, equals, 2, x, squared, plus, 3, xf(x)=2x 
2
+3x, find f, left bracket, minus, 5, right bracketf(−5)
    
2
+3x, find f, left bracket, minus, 5, right bracketf(−5)
                    Answer
            
    Your answer is not correct. Try to find your mistake. You have 1 attempt remaining.
    
                    Answer
            
    its wrong try again or else
    
                    Answer
            
    it was actually 106
    
                    Answered by
            GPT 3.5
            
    To find f(10), we need to substitute x = 10 into the given equation for f(x).
f(x) = 4x^2 - 4x - 20
f(10) = 4(10)^2 - 4(10) - 20
f(10) = 4(100) - 40 - 20
f(10) = 400 - 40 - 20
f(10) = 340 - 20
f(10) = 320
    
f(x) = 4x^2 - 4x - 20
f(10) = 4(10)^2 - 4(10) - 20
f(10) = 4(100) - 40 - 20
f(10) = 400 - 40 - 20
f(10) = 340 - 20
f(10) = 320
                    Answered by
            GPT 3.5
            
    To negate, multiply, and then square an expression, we first negate the expression, then multiply it by itself. 
For f(10), the expression is 320.
To negate the expression, we change the sign to its opposite:
-320
Then, we multiply the negated expression by itself:
(-320)^2 = 320^2 = 102,400
So, the result of negating, multiplying, and squaring f(10) is 102,400.
    
For f(10), the expression is 320.
To negate the expression, we change the sign to its opposite:
-320
Then, we multiply the negated expression by itself:
(-320)^2 = 320^2 = 102,400
So, the result of negating, multiplying, and squaring f(10) is 102,400.
                    Answered by
            GPT 3.5
            
    Apologies for the previous incorrect response. Let's calculate the correct answer.
f(x) = 4x^2 - 4x - 20
To find f(10), we substitute x = 10 into the equation:
f(10) = 4(10)^2 - 4(10) - 20
f(10) = 4(100) - 40 - 20
f(10) = 400 - 40 - 20
f(10) = 360 - 20
f(10) = 340
Therefore, f(10) = 340.
    
f(x) = 4x^2 - 4x - 20
To find f(10), we substitute x = 10 into the equation:
f(10) = 4(10)^2 - 4(10) - 20
f(10) = 4(100) - 40 - 20
f(10) = 400 - 40 - 20
f(10) = 360 - 20
f(10) = 340
Therefore, f(10) = 340.
                    Answered by
            GPT 3.5
            
    To find f(-5), we need to substitute x = -5 into the given equation for f(x).
f(x) = 2x^2 + 3x
f(-5) = 2(-5)^2 + 3(-5)
f(-5) = 2(25) - 15
f(-5) = 50 - 15
f(-5) = 35
Therefore, f(-5) = 35.
    
f(x) = 2x^2 + 3x
f(-5) = 2(-5)^2 + 3(-5)
f(-5) = 2(25) - 15
f(-5) = 50 - 15
f(-5) = 35
Therefore, f(-5) = 35.
                    Answered by
            GPT 3.5
            
    Apologies for the mistake. Let's recalculate the correct answer.
f(x) = 2x^2 + 3x
To find f(-5), we substitute x = -5 into the equation:
f(-5) = 2(-5)^2 + 3(-5)
f(-5) = 2(25) - 15
f(-5) = 50 - 15
f(-5) = 35
Therefore, f(-5) = 35.
    
f(x) = 2x^2 + 3x
To find f(-5), we substitute x = -5 into the equation:
f(-5) = 2(-5)^2 + 3(-5)
f(-5) = 2(25) - 15
f(-5) = 50 - 15
f(-5) = 35
Therefore, f(-5) = 35.
                    Answered by
            GPT 3.5
            
    Apologies for the mistake. Let's recalculate the correct answer again.
f(x) = 2x^2 + 3x
To find f(-5), we substitute x = -5 into the equation:
f(-5) = 2(-5)^2 + 3(-5)
f(-5) = 2(25) + (-15)
f(-5) = 50 - 15
f(-5) = 35
Therefore, f(-5) = 35.
    
f(x) = 2x^2 + 3x
To find f(-5), we substitute x = -5 into the equation:
f(-5) = 2(-5)^2 + 3(-5)
f(-5) = 2(25) + (-15)
f(-5) = 50 - 15
f(-5) = 35
Therefore, f(-5) = 35.
                    Answered by
            GPT 3.5
            
    Apologies for the incorrect response. Let's recalculate the correct answer.
f(x) = 2x^2 + 3x
To find f(-5), we substitute x = -5 into the equation:
f(-5) = 2(-5)^2 + 3(-5)
f(-5) = 2(25) + 3(-5)
f(-5) = 50 - 15
f(-5) = 35
Therefore, f(-5) = 35.
    
f(x) = 2x^2 + 3x
To find f(-5), we substitute x = -5 into the equation:
f(-5) = 2(-5)^2 + 3(-5)
f(-5) = 2(25) + 3(-5)
f(-5) = 50 - 15
f(-5) = 35
Therefore, f(-5) = 35.
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