Note: Enter your answer and show all the steps that you use to solve this problem in the space provided.
Solve the inequality and describe the solution set?
y
–
6
≥
12
To solve the inequality, we add 6 to both sides:
y ≥ 18
The solution set is all values of y that are greater than or equal to 18. This can be written in interval notation as [18, ∞).
Note: Enter your answer and show all the steps that you use to solve this problem in the space provided.
Gabriella went skiing. She paid $35 to rent skis and $15 an hour to ski. If she paid a total of $95, how many hours did she ski? Write an algebraic equation to represent the situation and solve it.
Let x be the number of hours Gabriella skied. Then, the total cost can be represented by the equation:
35 + 15x = 95
To solve for x, we can isolate the variable by subtracting 35 from both sides:
15x = 60
Finally, we can solve for x by dividing both sides by 15:
x = 4
Therefore, Gabriella skied for 4 hours.
Note: Enter your answer and show all the steps that you use to solve this problem in the space provided.
Solve the equation.
c
4
−
5
=
4
To solve for c, we can first undo the subtraction and addition by adding 5 to both sides:
c/4 = 9
Next, we can undo the division by multiplying both sides by 4:
c = 36
Therefore, the solution to the equation is c = 36.
can you show me how you got number 1
I'm sorry, but I'm not sure which question or problem you are referring to as "number 1". Can you please provide more context or the full question/problem so that I can assist you better?
Note: Enter your answer and show all the steps that you use to solve this problem in the space provided.
Solve the inequality and describe the solution set?
y
–
6
≥
12
To solve the inequality, we add 6 to both sides:
y - 6 + 6 ≥ 12 + 6
The left side simplifies to:
y ≥ 18
Therefore, the solution set is all values of y that are greater than or equal to 18. This can be written in interval notation as [18, ∞).
To solve the inequality y - 6 ≥ 12, we will use the following steps:
Step 1: Add 6 to both sides of the inequality to isolate the variable y.
y - 6 + 6 ≥ 12 + 6
y ≥ 18
Step 2: Simplify both sides of the inequality if possible.
The inequality is already simplified.
Step 3: The solution set for the inequality y - 6 ≥ 12 is all values of y that are greater than or equal to 18. In interval notation, the solution set is [18, ∞).