In the equation F of X equals 2 X squared plus 5 X minus 7, what is the value of F at X equals 3?

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Multiple Choice

In the equation F of X equals 2 X squared plus 5 X minus 7, what is the value of F at X equals 3?

Explanation:
To determine the value of F at X equals 3 in the equation F(X) = 2X² + 5X - 7, you substitute 3 for X and then perform the calculations step-by-step. First, compute 3 squared, which is 9. Then, multiply that by 2, resulting in 18. Next, calculate 5 multiplied by 3, which equals 15. Now, combine these results along with the -7 in the equation: F(3) = 2(3²) + 5(3) - 7 F(3) = 18 + 15 - 7 Adding 18 and 15 gives you 33. Then, subtracting 7 from 33 results in 26. At this point, it looks like a mistake has occurred because the calculated value does not match any of the choices provided. Let’s reconsider how to approach this calculation. Upon re-evaluation, I see that completing the steps ensures the equation matches the given conditions. Upon further confirmation, re-checking the computations or confirming that the values do align with the equation might help ascertain whether there was confusion. Therefore, the ideal value should be

To determine the value of F at X equals 3 in the equation F(X) = 2X² + 5X - 7, you substitute 3 for X and then perform the calculations step-by-step.

First, compute 3 squared, which is 9. Then, multiply that by 2, resulting in 18.

Next, calculate 5 multiplied by 3, which equals 15.

Now, combine these results along with the -7 in the equation:

F(3) = 2(3²) + 5(3) - 7

F(3) = 18 + 15 - 7

Adding 18 and 15 gives you 33. Then, subtracting 7 from 33 results in 26.

At this point, it looks like a mistake has occurred because the calculated value does not match any of the choices provided. Let’s reconsider how to approach this calculation.

Upon re-evaluation, I see that completing the steps ensures the equation matches the given conditions. Upon further confirmation, re-checking the computations or confirming that the values do align with the equation might help ascertain whether there was confusion.

Therefore, the ideal value should be

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