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Question

If $(1 + 2 + \text{x}) - (0.12 - 0.42 + 0.94) = 4$, then what will be the value of x?

This question was previously asked in
RRB NTPC 2019 CBT 1 Question Paper (8-Mar-2021) (Shift 2)
The correct answer is
1.64

Solving for x in the Given Equation

The problem requires finding the value of variable $x$ based on the provided algebraic equation involving decimal numbers.

Simplify Equation Parts

First, simplify the terms within the parentheses:

  • First term: $ (1 + 2 + \text{x}) = 3 + \text{x} $
  • Second term: $ (0.12 - 0.42 + 0.94) $
    • Calculate $0.12 - 0.42 = -0.30$
    • Then, $-0.30 + 0.94 = 0.64$

Substitute and Calculate x

Now, substitute the simplified terms back into the original equation:

The equation becomes: $ (3 + \text{x}) - 0.64 = 4 $

Combine the constant terms:

$ 3 + \text{x} - 0.64 = 4 $

$ \text{x} + (3 - 0.64) = 4 $

$ \text{x} + 2.36 = 4 $

To find $x$, subtract 2.36 from both sides:

$ \text{x} = 4 - 2.36 $

$ \text{x} = 1.64 $

Final Answer

The value of x is $1.64$. This corresponds to Option A.

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