Evaluate a X minus B times C divided by D48 equals 8B equals 10 C equals 2D equals two and X equals two

Answer 1

Let's evaluate the expression step by step with the given values:

We have the equation:

\[ \frac{X - B \times C}{D} = 8 \]

Given values:

• \( B = 10 \)
• \( C = 2 \)
• \( D = 2 \)
• \( X = 2 \)

First, let's calculate \( B \times C \):

\[ B \times C = 10 \times 2 = 20 \]

Now substitute \( X = 2 \), \( B = 10 \), \( C = 2 \), and \( D = 2 \) into the equation:

\[ \frac{2 - 20}{2} = 8 \]

Calculate the numerator:

\[ 2 - 20 = -18 \]

Now divide by \( D \):

\[ \frac{-18}{2} = -9 \]

Now, we check if this equals \( 8 \):

\(-9 \neq 8\).

Thus, the initial statement \( \frac{X - B \times C}{D} = 8 \) does not hold true with the given values. Therefore, the evaluation shows that the equation is incorrect with these variables.

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