Find the value of the parameter X
Find the value of the parameter X
\( -3x+8-11=40x+5x+9 \)
Solve the following problem:
\( 2x+7-5x-12=-8x+3 \)
Solve for X:
\( x+3-4x=5x+6-1-8x \)
Find the value of the parameter X
\( -31+48x+46=83x-85+15x \)
Find the value of the parameter X
\( -33x+45-58=38x+144-15 \)
Find the value of the parameter X
To solve the equation , we need to combine and simplify terms:
The equation is now: . Next, move all -terms to one side and constants to the other side:
Then, move the constant term to the left side:
Therefore, the solution to the problem is .
Solve the following problem:
In order to solve this exercise, we first need to identify that we have an equation with an unknown.
To solve such equations, the first step will be to arrange the equation so that on one side we have the numbers and on the other side the unknowns.
First, we'll move all unknowns to one side.
It's important to remember that when moving terms, the sign of the number changes (from negative to positive or vice versa).
Now we'll do the same thing with the regular numbers.
In the next step, we'll calculate the numbers according to the addition and subtraction signs.
At this stage, we want to reach a state where we have only one , not ,
Thus we'll divide both sides of the equation by the coefficient of the unknown (in this case - 5).
Solve for X:
To solve the given problem, we'll proceed as follows:
Now, let's work through each step:
Step 1: Simplify the left side: .
Step 2: Simplify the right side: .
The simplified equation becomes:
To solve for , we attempt to isolate . If we add to both sides to eliminate the terms, we get:
This results in a contradiction, as 3 is not equal to 5, indicating that there is no value of that can satisfy this equation.
Therefore, the solution to the problem is no solution as indicated by the contradiction.
No solution
Find the value of the parameter X
To solve the given linear equation , we'll follow these steps:
Now, let's work through each step:
Step 1: Simplify both sides of the equation:
On the left side, combine like terms: . Thus, the left side becomes .
On the right side, combine the -terms: . The right side becomes .
The equation now reads: .
Step 2: Move all -terms to one side and constant terms to the other:
Subtract from both sides: .
Simplify the -terms: . Thus, .
Add 85 to both sides: , resulting in .
Step 3: Solve for by dividing both sides by 50:
.
Therefore, the solution to the problem is .
Find the value of the parameter X
To solve the equation , we will simplify both sides:
Next, we'll move all -terms to one side:
Now, isolate the -term:
Finally, solve for by dividing both sides by 71:
The correct value of is . This corresponds to choice 3.
Find the value of the parameter X
\( 74-6x+3=8x+5x-18 \)
Solve for X:
\( -22x+35-4x=31-8+10x \)
Solve for X:
\( 36x-52+8x=19x+54-31 \)
Solve for X:
\( -45+3x+99=5x+11x+2 \)
Solve for X:
\( 54x-36x+34=39+5x-18 \)
Find the value of the parameter X
To solve for in the equation , follow these steps:
On the left side:
(Combining the constants)
On the right side:
(Combining the terms)
Adding to both sides:
(Combining the terms)
Adding 18 to both sides to get rid of the constant on the right:
Dividing both sides by 19 to solve for :
Thus, the solution to the equation is .
Solve for X:
Let's solve the equation step by step:
Given equation: .
First, simplify both sides by combining like terms.
On the left side:
On the right side:
The equation now is: .
Next, move all terms involving to one side and constant terms to the other side:
Now, isolate the term:
Finally, solve for by dividing both sides by :
Therefore, the solution to the problem is .
Solve for X:
To solve this equation, we'll proceed as follows:
Now, let's follow these steps in detail:
Step 1: Simplify each side of the equation by combining like terms.
Left side: simplifies to .
Right side: simplifies to .
Thus, the equation becomes:
Step 2: Move all terms to one side.
Subtract from both sides:
This simplifies to:
Step 3: Isolate the variable .
Add 52 to both sides:
This gives .
Finally, divide both sides by 25:
Thus, .
Therefore, the solution to the problem is , which corresponds to choice 2.
Solve for X:
To solve the equation , we'll proceed as follows:
Step 1: Combine like terms on both sides of the equation.
The equation now looks like this: .
Step 2: Move all terms involving to one side and constant terms to the other side.
Subtract from both sides to begin isolating :
Step 3: Isolate .
Finally, simplify .
Therefore, the solution to the problem is .
Solve for X:
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: Simplify both sides of the equation.
The original equation is .
On the left side, combine like terms: .
So, the equation becomes .
Simplify the right side: .
This gives us .
Step 2: Isolate the variable on one side.
Subtract from both sides to get all terms on one side:
.
This simplifies to .
Subtract 34 from both sides to move constant terms to the other side:
.
This simplifies to .
Step 3: Solve for .
Divide both sides by 13 to solve for :
.
This simplifies to .
Therefore, the solution to the problem is .
Solve for X:
\( \frac{3}{11}-\frac{8}{12}x+\frac{1}{3}x=\frac{1}{2}+\frac{2}{4}-\frac{22}{24}x \)
Solve for X:
\( 0.3x-4.5+7.4x=3.8x-3.5+1.4 \)
Solve for X:
\( 7.21+11.5x-3.4x=8.11x-12.4+3.8 \)
Solve for X:
\( 7.23-14x+15.1x=3.1x-8.4 \)
Solve for X:
\( 8.51x+\text{3}.4-6.14x=7.51+3.8x-6.1 \)
Solve for X:
To solve this problem, let's break down the equation step-by-step:
Start with the original equation:
Step 1: Simplify the fractions where possible.
The equation now looks like this:
Step 2: Combine like terms.
So, the equation simplifies to:
Step 3: Move all terms involving to one side:
Add to both sides:
Combine the terms with :
Thus, the equation is:
Step 4: Isolate :
Subtract 1 from both sides:
Convert to a fraction with a common denominator to the left side:
Now the equation is:
Multiply both sides by the reciprocal of to solve for :
Thus, the solution to the equation is .
Solve for X:
To solve the equation , we will follow these steps:
Let's work through each step:
Step 1: Simplify both sides of the equation.
On the left side, combine like terms: .
Thus, the equation becomes:
Simplify the right side:
The equation now is:
Step 2: Isolate the -terms on one side.
Subtract from both sides to get:
Which simplifies to:
Now, add 4.5 to both sides to isolate the -term:
Step 3: Solve for .
Divide both sides by 3.9:
Rounding to two decimal places, we find:
Therefore, the solution to the problem is .
Solve for X:
To solve this problem, let's carefully simplify and solve the given equation:
Therefore, the solution to the problem is .
Solve for X:
To solve this linear equation, follow these steps:
Let's solve the equation step by step:
Step 1: Simplify both sides of the equation:
Combine the terms involving :
simplifies to
.
This results in:
.
Step 2: Move all terms involving to one side:
Subtract from both sides to bring all -terms to one side:
.
Simplifies to:
.
Step 3: Solve for :
Add to both sides to isolate the constant term:
.
This gives us:
.
Now, divide both sides by 2 to solve for :
.
Therefore, the solution to the equation is .
Solve for X:
To solve the linear equation , we will proceed with these steps:
Now, let's work through these steps in detail:
Step 1: Combining like terms on the left side:
The left side of the equation is .
Combine the -terms:
.
The left side simplifies to .
Step 2: Combining like terms on the right side:
The right side of the equation is .
Combine the constant terms:
.
The right side simplifies to .
Step 3: Isolate :
Start with the equation .
Subtract from both sides to have .
This simplifies to .
Subtract 1.41 from both sides to isolate the term with :
, resulting in .
Step 4: Solve for :
Divide both sides by :
.
Therefore, the solution to the equation is .
Solve for X:
\( \frac{100}{25}+\frac{144}{12}x-\frac{33}{11}=\frac{56}{8}x-\frac{35}{7}x+\frac{18}{2} \)
Solve for X:
\( \frac{1}{7}-\frac{3}{5}x+\frac{1}{8}x=\frac{1}{9}+\frac{3}{9}-\frac{2}{10}x \)
Solve for X:
\( \frac{1}{8}x-\frac{3}{4}+\frac{1}{9}=-\frac{2}{8}+\frac{3}{4}x-\frac{1}{2}x \)
Solve for X:
\( \frac{36}{4}x+\frac{35}{7}-\frac{81}{9}x=\frac{16}{8}+\frac{45}{5}x-\frac{38}{19} \)
Solve for X:
\( 8.15x-13.14+5=7.1-8.4x \)
Solve for X:
To solve this problem, we'll proceed through the following steps:
Let's work through these steps:
Step 1: Simplify each fraction:
, , , , , .
Now our equation becomes:
Step 2: Simplify and combine like terms:
On the left side:
On the right side:
The equation now is:
Step 3: Solve for :
Subtract from both sides:
Subtract from both sides:
Divide both sides by :
Therefore, the solution to the problem is .
Solve for X:
To solve the equation , follow these steps:
Therefore, the solution to the problem is .
Solve for X:
To solve the given linear equation , we need to follow these steps:
First, simplify both sides of the equation:
On the left-hand side, which is :
Now, simplify the right-hand side, which is :
Combine like terms across the equation:
Simplify and solve for :
Therefore, the solution is:
.
Solve for X:
To solve the problem, we'll follow these steps:
Let's work through each step together:
Step 1: Simplify each fraction:
With these simplifications, our equation becomes:
.
Step 2: Combine like terms.
Step 3: Solve for :
Divide both sides by :
.
Therefore, the solution to the equation is .
Solve for X:
Let's solve the given equation step by step:
Step 1: Simplify both sides of the equation.
On the left-hand side, combine like terms:
Step 2: Simplify the right-hand side:
(no combining needed here).
Now the equation is:
Step 3: Move all -terms to one side and constant terms to the other side.
Add to both sides:
Step 4: Move the constant term on the left to the right side by adding 8.14:
Step 5: Solve for by dividing both sides by 16.55:
Therefore, the solution to the equation is .