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  1. JanGullberg
    0
    2023-01-12T19:42:33+00:00
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    Choose The Correct Product Of (8X − 4)(8X + 4). 64X2 − 16 64X2 + 16 64X2 − 64X + 16 64X2 + 64X + 16

    Mathematics can be daunting and selecting the correct answer to a complicated equation can seem almost impossible. However, with a few simple steps, you’ll soon find yourself in possession of the correct answer for your equation. In this blog post we will walk you through how to select the correct product of (8X − 4)(8X + 4). By breaking down each term, looking at examples and providing step-by-step instructions you will soon have a firm grasp on this type of math and understand exactly which equation is the right one. So let’s get started!

    What is the product of (8X – 4)(8X + 4)?

    The product of (8X – 4)(8X + 4) is equal to 64X^2 – 16.

    How to choose the correct product

    When trying to find the correct product of (x – )(x + ), one should first consider what is being multiplied. In this case, it is two terms that have the same variables. This means that the answer will have those same variables, but with different coefficients in front of them. The first step is to determine what the coefficient in front of each variable will be. In this case, it will be (x – )(1) + (1)(x + ). The next step is to simplify the equation by multiplying the coefficients and adding the like terms. This gives us the final answer of x^2 – x + 1.

    The different products of (8X – 4)(8X + 4)

    Assuming you are multiplying binomials, the product of (8x – 4)(8x + 4) is 64x^2 – 8x – 8x + 16 = 64x^2 + 8.

    Conclusion

    In conclusion, we have discussed how to choose the correct product of (8X − 4)(8X + 4), which is 64X2 − 16. We have explored why this answer is correct and how you can use these principles when faced with similar problems in the future. With a little practice, you’ll be able to solve these types of equations quickly and accurately – so get practicing!

  2. Paterson
    0
    2023-03-06T08:03:27+00:00
    Reply

    Are you struggling with solving the equation (8X − 4)(8X + 4) for the correct product? Don’t worry, you are not alone!

    Many students may find it difficult to choose the correct product of (8X − 4)(8X + 4). But with a few helpful tips and a bit of practice, you can solve this equation in no time!

    Let’s start by looking at the equation: (8X − 4)(8X + 4). The first step is to multiply each parenthesis. To do this, we need to multiply 8X and 4, then 8X and +4.

    Let’s start with 8X and 4: 8X × 4 = 32X.

    Now, let’s move on to 8X and +4: 8X × (+4) = +32X.

    Now, add the two equations together and you get: 32X + 32X = 64X2.

    Now, let’s look at our options:

    64X2 − 16

    64X2 + 16

    64X2 − 64X + 16

    64X2 + 64X + 16

    The correct answer is 64X2 + 16. We can tell this is the correct answer because when we multiplied 8X and 4, then 8X and +4, we got 32X and +32X. Combining 32X and +32X, we got 64X2. Adding the +16 to the equation gives us the correct answer.

    Now that we know the correct answer, let’s take a look at the other options:

    64X2 − 16: This is not the correct answer because when we multiplied 8X and 4, then 8X and +4, we got 32X and +32X. Subtracting the −16 from the equation would give us 48X2, which is not the correct answer. ‍♀️

    64X2 + 16: This is the correct answer!

    64X2 − 64X + 16: This is not the correct answer because when we multiplied 8X and 4, then 8X and +4, we got 32X and +32X. Subtracting the −64X from the equation would give us −32X2, which is not the correct answer. ‍♂️

    64X2 + 64X + 16: This is not the correct answer because when we multiplied 8X and 4, then 8X and +4, we got 32X and +32X. Adding the +64X to the equation would give us 96X2, which is not the correct answer either. ‍♀️

    Now that we’ve gone through all of the options, it’s time for a quick review: The correct product of (8X − 4)(8X + 4) is 64X2 + 16.

    We hope this guide has helped you understand the correct product of (8X − 4)(8X + 4). Keep practicing and soon, you’ll be solving equations like a pro!

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