27h + 1/2 = 59
Use reverse Pemdas
To solve the equation, we need to isolate the variable h.
Given:
27h + 1/2 = 59
First, let's get rid of the fraction by multiplying the entire equation by 2:
2 * (27h + 1/2) = 2 * 59
54h + 1 = 118
Next, let's isolate the variable h by subtracting 1 from both sides:
54h + 1 - 1 = 118 - 1
54h = 117
Finally, divide both sides by 54 to solve for h:
54h/54 = 117/54
h = 2.17
To solve the equation 27h + 1/2 = 59 using reverse PEMDAS (Parentheses, Exponents, Multiplication and Division from Left to Right, Addition and Subtraction from Left to Right), follow these steps:
Step 1: Start by isolating the variable term. In this case, we want to get rid of the constant term (1/2) on the left side of the equation. To do this, subtract 1/2 from both sides of the equation.
27h + 1/2 - 1/2 = 59 - 1/2
Simplifying, we have:
27h = 58.5
Step 2: After isolating the variable, divide both sides of the equation by the coefficient (27) of the variable h to solve for h.
27h/27 = 58.5/27
Simplifying further, we have:
h = 2.17 (rounded to two decimal places)
Therefore, the solution to the equation 27h + 1/2 = 59, using reverse PEMDAS, is h = 2.17.
To solve the equation 27h + 1/2 = 59 using reverse PEMDAS, we need to isolate the variable h.
Reverse PEMDAS stands for:
1. Reverse Parentheses
2. Reverse Exponents
3. Reverse Multiplication and Division
4. Reverse Addition and Subtraction
Let's apply this to the equation step by step:
Step 1: Reverse Addition and Subtraction
The equation is currently 27h + 1/2 = 59. We need to isolate the 27h term. To do this, we first reverse the addition by subtracting 1/2 from both sides of the equation:
27h + 1/2 - 1/2 = 59 - 1/2
27h = 58 1/2
Step 2: Reverse Multiplication and Division
To isolate h, we reverse the multiplication by dividing both sides of the equation by 27:
27h/27 = (58 1/2)/27
h = 2 1/18
Therefore, the solution to the equation 27h + 1/2 = 59 using reverse PEMDAS is h = 2 1/18.