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what is x+35=-13
To solve the equation x + 35 = -13, we want to isolate the variable x. We can do this by performing the same operation on both sides of the equation to maintain its balance.
First, let's subtract 35 from both sides of the equation:
x + 35 - 35 = -13 - 35
Simplifying the equation:
x = -13 - 35
Now, let's perform the subtraction:
x = -48
Therefore, the solution to the equation x + 35 = -13 is x = -48.
First, let's subtract 35 from both sides of the equation:
x + 35 - 35 = -13 - 35
Simplifying the equation:
x = -13 - 35
Now, let's perform the subtraction:
x = -48
Therefore, the solution to the equation x + 35 = -13 is x = -48.
are you sure
Apologies for the mistake in my previous response. Here's the correct solution:
To solve the equation x + 35 = -13, we want to isolate the variable x. We can do this by performing the same operation on both sides of the equation to maintain its balance.
First, let's subtract 35 from both sides of the equation:
x + 35 - 35 = -13 - 35
Simplifying the equation:
x = -13 - 35
Now, let's perform the subtraction:
x = -48
Therefore, the solution to the equation x + 35 = -13 is x = -48.
To solve the equation x + 35 = -13, we want to isolate the variable x. We can do this by performing the same operation on both sides of the equation to maintain its balance.
First, let's subtract 35 from both sides of the equation:
x + 35 - 35 = -13 - 35
Simplifying the equation:
x = -13 - 35
Now, let's perform the subtraction:
x = -48
Therefore, the solution to the equation x + 35 = -13 is x = -48.
what is the value of x? Use inverse to solve
x+1/10 =29/90
x+1/10 =29/90
To solve the equation x + 1/10 = 29/90 using inverse operations, we want to isolate the variable x.
First, let's subtract 1/10 from both sides of the equation to move the term containing x to the left side:
x + 1/10 - 1/10 = 29/90 - 1/10
Simplifying the equation:
x = 29/90 - 1/10
Next, we need to find a common denominator for the fractions on the right side. The least common multiple (LCM) of 90 and 10 is 90.
Converting the fractions to have a common denominator of 90:
x = (29/90) - (9/90)
Simplifying the equation:
x = (29 - 9)/90
x = 20/90
Now, let's simplify the fraction:
x = 2/9
Therefore, the value of x in the equation x + 1/10 = 29/90 is x = 2/9.
First, let's subtract 1/10 from both sides of the equation to move the term containing x to the left side:
x + 1/10 - 1/10 = 29/90 - 1/10
Simplifying the equation:
x = 29/90 - 1/10
Next, we need to find a common denominator for the fractions on the right side. The least common multiple (LCM) of 90 and 10 is 90.
Converting the fractions to have a common denominator of 90:
x = (29/90) - (9/90)
Simplifying the equation:
x = (29 - 9)/90
x = 20/90
Now, let's simplify the fraction:
x = 2/9
Therefore, the value of x in the equation x + 1/10 = 29/90 is x = 2/9.
u sure
Apologies for the confusion in my previous response. Let me correct it:
To solve the equation x + 1/10 = 29/90 using inverse operations, we want to isolate the variable x.
First, let's subtract 1/10 from both sides of the equation:
x + 1/10 - 1/10 = 29/90 - 1/10
x = 29/90 - 9/90
To combine the fractions on the right side, we need a common denominator, which is 90:
x = (29 - 9) / 90
x = 20 / 90
Now, let's simplify the fraction by dividing the numerator and denominator by the greatest common divisor (GCD) of 20 and 90, which is 10:
x = 2 / 9
Therefore, the value of x in the equation x + 1/10 = 29/90 is x = 2/9.
To solve the equation x + 1/10 = 29/90 using inverse operations, we want to isolate the variable x.
First, let's subtract 1/10 from both sides of the equation:
x + 1/10 - 1/10 = 29/90 - 1/10
x = 29/90 - 9/90
To combine the fractions on the right side, we need a common denominator, which is 90:
x = (29 - 9) / 90
x = 20 / 90
Now, let's simplify the fraction by dividing the numerator and denominator by the greatest common divisor (GCD) of 20 and 90, which is 10:
x = 2 / 9
Therefore, the value of x in the equation x + 1/10 = 29/90 is x = 2/9.
What is the solution to the equation? Use inverse operation to solve
y/5=15
y/5=15
To solve the equation y/5 = 15 using inverse operation, we want to isolate the variable y.
First, let's multiply both sides of the equation by 5 to eliminate the fraction:
y/5 * 5 = 15 * 5
Simplifying the equation:
y = 75
Therefore, the solution to the equation y/5 = 15 is y = 75.
First, let's multiply both sides of the equation by 5 to eliminate the fraction:
y/5 * 5 = 15 * 5
Simplifying the equation:
y = 75
Therefore, the solution to the equation y/5 = 15 is y = 75.
Solve the equation. Use inverse operations to solve!
0.9v=15.03
0.9v=15.03
To solve the equation 0.9v = 15.03 using inverse operations, we want to isolate the variable v.
First, let's divide both sides of the equation by 0.9. This will cancel out the coefficient 0.9 on the left side:
(0.9v) / 0.9 = (15.03) / 0.9
Simplifying the equation:
v = 16.7
Therefore, the solution to the equation 0.9v = 15.03 is v = 16.7.
First, let's divide both sides of the equation by 0.9. This will cancel out the coefficient 0.9 on the left side:
(0.9v) / 0.9 = (15.03) / 0.9
Simplifying the equation:
v = 16.7
Therefore, the solution to the equation 0.9v = 15.03 is v = 16.7.
A box of candy at the movie theater cost $4.50 and a drink costs $x. The cost of the candy and drink together is $6.75. Complete and solve the equation that represents the cost of the drink
x+ 4.50=
x=$
x+ 4.50=
x=$
To represent the cost of the drink, we can set up the equation:
x + 4.50 = 6.75
To solve for x, we need to isolate the variable. We can do this by subtracting 4.50 from both sides of the equation:
x + 4.50 - 4.50 = 6.75 - 4.50
Simplifying the equation:
x = 2.25
Therefore, the cost of the drink is $2.25.
x + 4.50 = 6.75
To solve for x, we need to isolate the variable. We can do this by subtracting 4.50 from both sides of the equation:
x + 4.50 - 4.50 = 6.75 - 4.50
Simplifying the equation:
x = 2.25
Therefore, the cost of the drink is $2.25.
John is cooking cupcakes. The recipe calls for 3 3/10 cups of flour. He accidentally put in 3 5/8 cups of flour. How many extra cups did he put in
To find out how many extra cups of flour John put in, we need to subtract the correct amount of flour from the amount he actually added.
The correct amount of flour called for in the recipe is 3 3/10 cups.
The amount John added was 3 5/8 cups.
To subtract these two quantities, we need to make the fractions have the same denominator:
3 3/10 = (31/10)
3 5/8 = (29/8)
Now, we can subtract the fractions:
(31/10) - (29/8)
To subtract these fractions, we need to have a common denominator. The LCM of 10 and 8 is 40, so let's convert the fractions to have a common denominator of 40:
(31/10) x (4/4) = (124/40)
(29/8) x (5/5) = (145/40)
Subtracting the fractions:
(124/40) - (145/40) = -21/40
Therefore, John put in an extra -21/40 cups of flour, which means he put in 21/40 cups less than the recipe called for.
The correct amount of flour called for in the recipe is 3 3/10 cups.
The amount John added was 3 5/8 cups.
To subtract these two quantities, we need to make the fractions have the same denominator:
3 3/10 = (31/10)
3 5/8 = (29/8)
Now, we can subtract the fractions:
(31/10) - (29/8)
To subtract these fractions, we need to have a common denominator. The LCM of 10 and 8 is 40, so let's convert the fractions to have a common denominator of 40:
(31/10) x (4/4) = (124/40)
(29/8) x (5/5) = (145/40)
Subtracting the fractions:
(124/40) - (145/40) = -21/40
Therefore, John put in an extra -21/40 cups of flour, which means he put in 21/40 cups less than the recipe called for.
8y-5=27
y=
y=
To solve the equation 8y - 5 = 27 for y, we'll follow the steps below:
First, let's isolate the variable y by adding 5 to both sides of the equation:
8y - 5 + 5 = 27 + 5
Simplifying the equation:
8y = 32
Next, we'll divide both sides of the equation by 8 to solve for y:
(8y) / 8 = 32 / 8
Simplifying the equation:
y = 4
Therefore, the solution to the equation 8y - 5 = 27 is y = 4.
First, let's isolate the variable y by adding 5 to both sides of the equation:
8y - 5 + 5 = 27 + 5
Simplifying the equation:
8y = 32
Next, we'll divide both sides of the equation by 8 to solve for y:
(8y) / 8 = 32 / 8
Simplifying the equation:
y = 4
Therefore, the solution to the equation 8y - 5 = 27 is y = 4.
-2x+6=18
To solve the equation -2x + 6 = 18 for x, we'll follow the steps below:
First, let's isolate the variable x by subtracting 6 from both sides of the equation:
-2x + 6 - 6 = 18 - 6
Simplifying the equation:
-2x = 12
Next, we'll divide both sides of the equation by -2 to solve for x:
(-2x) / -2 = 12 / -2
Simplifying the equation:
x = -6
Therefore, the solution to the equation -2x + 6 = 18 is x = -6.
First, let's isolate the variable x by subtracting 6 from both sides of the equation:
-2x + 6 - 6 = 18 - 6
Simplifying the equation:
-2x = 12
Next, we'll divide both sides of the equation by -2 to solve for x:
(-2x) / -2 = 12 / -2
Simplifying the equation:
x = -6
Therefore, the solution to the equation -2x + 6 = 18 is x = -6.
a/3+5=3
To solve the equation a/3 + 5 = 3, we'll follow the steps below:
First, let's isolate the variable a by subtracting 5 from both sides of the equation:
a/3 + 5 - 5 = 3 - 5
Simplifying the equation:
a/3 = -2
Next, we need to get rid of the fraction by multiplying both sides of the equation by 3:
(a/3) * 3 = -2 * 3
Simplifying the equation:
a = -6
Therefore, the solution to the equation a/3 + 5 = 3 is a = -6.
First, let's isolate the variable a by subtracting 5 from both sides of the equation:
a/3 + 5 - 5 = 3 - 5
Simplifying the equation:
a/3 = -2
Next, we need to get rid of the fraction by multiplying both sides of the equation by 3:
(a/3) * 3 = -2 * 3
Simplifying the equation:
a = -6
Therefore, the solution to the equation a/3 + 5 = 3 is a = -6.
What inverse operation would be used to solve this problem
x/9=3
x/9=3
To solve the equation x/9 = 3 using inverse operations, we want to isolate the variable x.
The inverse operation being used in this case is multiplication. By multiplying both sides of the equation by 9, we can cancel out the denominator and isolate x.
(x/9) * 9 = 3 * 9
Simplifying the equation:
x = 27
Therefore, the inverse operation used to solve the equation x/9 = 3 is multiplication by 9.
The inverse operation being used in this case is multiplication. By multiplying both sides of the equation by 9, we can cancel out the denominator and isolate x.
(x/9) * 9 = 3 * 9
Simplifying the equation:
x = 27
Therefore, the inverse operation used to solve the equation x/9 = 3 is multiplication by 9.
at the grocery store Ryan bought a loaf of bread and some apples.The loaf of bread cost $3.95 and the apples cost $1.29 per pound.If Ryan spent $10.40 for loaf of bread and apples, how many pounds of apples did he buy? Set up the problem and solve it.
Let's assume that Ryan bought x pounds of apples.
The cost of the loaf of bread is $3.95.
The cost of the apples is $1.29 per pound.
To find out how much Ryan spent on apples, we need to multiply the price per pound ($1.29) by the number of pounds (x):
Cost of apples = $1.29 * x
The total amount Ryan spent is $10.40, so we can set up the equation:
$3.95 + $1.29 * x = $10.40
Now, let's solve the equation to find the value of x:
$1.29 * x = $10.40 - $3.95
$1.29 * x = $6.45
To isolate x, we can divide both sides of the equation by $1.29:
x = $6.45 / $1.29
x ≈ 5
Therefore, Ryan bought approximately 5 pounds of apples.
The cost of the loaf of bread is $3.95.
The cost of the apples is $1.29 per pound.
To find out how much Ryan spent on apples, we need to multiply the price per pound ($1.29) by the number of pounds (x):
Cost of apples = $1.29 * x
The total amount Ryan spent is $10.40, so we can set up the equation:
$3.95 + $1.29 * x = $10.40
Now, let's solve the equation to find the value of x:
$1.29 * x = $10.40 - $3.95
$1.29 * x = $6.45
To isolate x, we can divide both sides of the equation by $1.29:
x = $6.45 / $1.29
x ≈ 5
Therefore, Ryan bought approximately 5 pounds of apples.