If a=0.1039, then the value of √(4a raised to the power 2 -4a +1)
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Given that a = 0.1039
To find the value of
√(4a² - 4a + 1)
Here instead of substituting the value, we will find the square root of the equation.
Here if we see,
4a² = (2a)²
1 = (1)²
and -4a = -2(2a)(1)
=> 4a² - 4a + 1 = (2a - 1)²
So √(4a² - 4a + 1)
= √(2a - 1)²
= 2a - 1
So now substitute the value of a
=> 2(0.1039) - 1
=> 0.2078 - 1
=> (-0.7922)
Hope it helps dear friend ☺️✌️
To find the value of
√(4a² - 4a + 1)
Here instead of substituting the value, we will find the square root of the equation.
Here if we see,
4a² = (2a)²
1 = (1)²
and -4a = -2(2a)(1)
=> 4a² - 4a + 1 = (2a - 1)²
So √(4a² - 4a + 1)
= √(2a - 1)²
= 2a - 1
So now substitute the value of a
=> 2(0.1039) - 1
=> 0.2078 - 1
=> (-0.7922)
Hope it helps dear friend ☺️✌️
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