Unraveling the Mystery: The Value of A-2B-3C
The equation A-2B-3C might seem simple at first glance, but it can present a challenge when the values of A, B, and C are not straightforward. In this article, we will break down the process of calculating A-2B-3C, where specifically A50, B10, and C2A. Follow along to uncover the detailed steps and discover the unexpected result.
Understanding the Equation
The equation in question is A-2B-3C, where A, B, and C are initial values or expressions. Initially, the value of A is given as 50, B is given as 10, and C is specified as 2A.
Step-by-Step Calculation
To solve the equation, let's start by substituting the given values into the equation. Here's a step-by-step guide on how to proceed:
1. Substituting the Value of A
The first step is to substitute A with its given value of 50 in the equation:
A-2B-3C 50 - 2B - 3C
2. Substituting the Value of B
The value of B is given as 10. Substitute B into the equation:
A-2B-3C 50 - 2(10) - 3C
Simplifying the expression:
A-2B-3C 50 - 20 - 3C
3. Substituting the Value of C
The value of C is given by C2A. Since A is 50, C can be calculated as follows:
C 2A 2(50) 100
Substituting this value of C into the equation:
A-2B-3C 50 - 20 - 3(100)
4. Final Calculation
Now, let's simplify the expression step by step:
A-2B-3C 50 - 20 - 3(100)
A-2B-3C 50 - 20 - 300
A-2B-3C 50 - 320
A-2B-3C -270
Conclusion
Thus, the value of A-2B-3C, when A50, B10, and C2A, results in -270. It's essential to carefully substitute and simplify expressions to avoid any errors in calculation.
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