Solve the following equation:
Solve the following equation:
\( \frac{(2x+1)^2}{x+2}+\frac{(x+2)^2}{2x+1}=4.5x \)
Solve the following equation:
\( \sqrt{x+1}\times\sqrt{x+2}=x+3 \)
Given the equation. Find its solution
\( 13x^2+4x=8(x+3)^2 \)
Find X
\( 7x+1+(2x+3)^2=(4x+2)^2 \)
\( \frac{(\frac{1}{x}+\frac{1}{2})^2}{(\frac{1}{x}+\frac{1}{3})^2}=\frac{81}{64} \)
Find X
Solve the following equation:
In order to solve the equation, start by removing the denominators.
To do this, we'll multiply the denominators:
Open the parentheses on the left side, making use of the distributive property:
Continue to open the parentheses on the right side of the equation:
Simplify further:
Go back and simplify the parentheses on the left side of the equation:
Combine like terms:
Notice that all terms can be divided by 9 as shown below:
Move all numbers to one side:
We obtain the following:
In order to remove the one-half coefficient, multiply the entire equation by 2
Apply the square root formula, as shown below-
Apply the properties of square roots in order to simplify the square root of 12:
Divide both the numerator and denominator by 2 as follows:
Solve the following equation:
Given the equation. Find its solution
Find X
Find X
Solve the following equation:
\( \frac{x^3+1}{(x+1)^2}=x \)
Consider the following relationships between the variables x and y:
\( x^2+4=-6y \)
\( y^2+9=-4x \)
Which answer is correct?
Solve the following equation:
\( (-x+1)^2=(2x+1)^2 \)
Solve the following equation:
\( (x+3)^2=2x+5 \)
Solve the equation
\( 2x^2-2x=(x+1)^2 \)
Solve the following equation:
Consider the following relationships between the variables x and y:
Which answer is correct?
Solve the following equation:
Solve the following equation:
Solve the equation
Answers a + b
Solve the following equation:
\( ax^2+5a+x=(3+a)x^2-(x+a)^2 \)
Solve the following equation: