76 times a number minus 72 equals to -65 less than a number
76n - 72 = n - 65
Well, well, well! Looks like we've got ourselves a good ol' algebra equation here. Let's break it down.
So, if we call the number "x," we can write the equation as:
76x - 72 = x - 65
Now, let's solve this jumble of numbers!
First, let's get rid of those annoying x variables on both sides by subtracting x from both sides:
75x - 72 = -65
Next, we'll bring all the constants to one side by adding 72 to both sides:
75x = 7
Finally, we'll solve for x by dividing both sides by 75:
x = 7/75
And there you have it! The number you're looking for is a fabulous 7/75! Keep in mind, I'm not responsible for any real-life clown math that may result from these calculations.
Let's assume the unknown number as "x".
According to the given information, "76 times a number minus 72" can be represented as "76x - 72".
And, "65 less than a number" can be represented as "x - 65".
So, the equation can be written as:
76x - 72 = x - 65
To solve this equation for x, we can start by subtracting x from both sides:
76x - x - 72 = -65
Combining like terms:
75x - 72 = -65
Next, we can add 72 to both sides of the equation:
75x = -65 + 72
75x = 7
Finally, to isolate x, we divide both sides of the equation by 75:
x = 7/75
So, the solution for x is x = 7/75.
To solve this problem, let's first represent the unknown number as "x".
According to the information given in the problem, we can create the equation:
76x - 72 = x - 65
To simplify this equation, we will combine like terms on the right-hand side:
76x - 72 = x - 65
76x - x = 72 - 65
Now, we can combine like terms on the left-hand side:
75x = 7
To isolate the variable, we need to divide both sides of the equation by 75:
75x/75 = 7/75
Simplifying this further, we find:
x = 7/75
Therefore, the unknown number is equal to 7/75.