Problem: Find a value for "x" that satisfies the equation:
(-3) * (√4x) = 11
Solution:
First, simplify the equation by evaluating the square root of 4x. Since the square root of a number squared is equal to the absolute value of that number, we have:
(-3) * (2√x) = 11
Next, divide both sides of the equation by -3 to isolate the square root:
2√x = -11/3
Then, divide both sides of the equation by 2:
√x = (-11/3) / 2
Simplify the right side:
√x = -11/6
Now, square both sides of the equation to get rid of the square root:
x = ((-11/6)^2)
Simplify the right side:
x = 121/36
Therefore, the value of "x" that satisfies the equation (-3) * (√4x) = 11 is x = 121/36.
create a problem that is equal to 11 using one negative number, one square root, and multiplacation
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