evaluate the expression below when x = 3. 5x2 - 12x + 3
The possible answers are 1.) 3 2.) 11/3 3.) 11/2 4.) 26/3
\(5x^2 - 12x + 3\) Input 3 for x: \(5(3)^2 - 12(3) + 3\) The exponent is over the 3, so we have to simplify \(3^2\). \(5(9) - 12(3) + 3\) 5 * 9 = 45 \(45 - 12(3) + 3\) -12 * 3 = -36 \(45 - 36 + 3\) 45 - 36 = 9 \(9 + 3\) 9 + 3 = 12 \(12\)
I did something wrong.
But it seems correct..
That's correct.. the answer is 12.. right, @mathmale ?
@JulianoRossiel
No the following are 1.) 3 2.) 11/3 3.) 11/2 4.) 26/3
Are you sure this is the expression? @JulianoRossiel \(5x^2 - 12x + 3\)
I like the approach 'iGreen' has taken here: He/she has replaced every occurrence of 'x' with parentheses enclosing the x value: x => (3). Note how your 'x2' (which should be written 'x^2' becomes (3)^2, or 9.
'x squared' can be written as x^2, \[x^2\] or|dw:1411647649566:dw|
I have made no mathematical errors..
but preferably not 'x2'.
Yet my answer is not one of the options.
evaluate the expression below when x = 3. 5x2 - 12x + 3: or, evaluate 5x^2 - 12x + 3 for x = 3: 5(3)^2 - 12(3) + 3 = 5(9) -36 + 3 = ???
5(9) - 36 + 3 5 * 9 = 45 45 - 36 + 3 9 + 3 12
However, 12 is not an option. 12 ≠ 3 12 ≠ 11/3 12 ≠ 11/2 12 ≠ 26/3
5x^2-12/x+3 Sorry I wrote the equation wrong
Uh-oh. Please replace each occurrence of 'x' with '(x)' now. Then evaluate the expression.
I need help the expression
\(\dfrac{5x^2-12}{x+3}\) Input 3 in for every \(x\) term: \(\dfrac{5(3)^2-12}{(3)+3}\) Simplify the exponent: \(\dfrac{5(9)-12}{3+3}\) Multiply: \(\dfrac{45-12}{3+3}\) Subtract: \(\dfrac{33}{3+3}\) Add: \(\dfrac{33}{6}\) Simplify the fraction: \(\dfrac{11}{2}\)
Welcome to Open Study! You can give medals by clicking 'Best Response'. @JulianoRossiel
I will and thanks for your help
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