Value in mathematics indicates how much something is worth numerically.
Value in mathematics indicates how much something is worth numerically.
The word value signifies how much the function "is worth" – that is, what the value of will be in the function when we substitute any number in .
The values in the value table indicate how much of a function will be worth when we substitute with different values.
The distance of the number in absolute value from the digit .
It will always be positive because it is a distance.
Determine the absolute value of the following number:
\( \left|18\right|= \)
\( \left|-7\frac{1}{2}\right|= \)
Solve for the absolute value of the following integer:
\( \left|34\right|= \)
\( \left|-7\right|= \)
\( \left|5\right|= \)
Determine the absolute value of the following number:
The "absolute value" can be viewed as the distance of a number from 0.
Therefore, the absolute value will not change the sign from negative to positive, it will always be positive.
The absolute value of a number is always its positive value. It represents the distance of the number from zero on the number line, regardless of direction. The absolute value of any negative number is its opposite positive number.
Step 1: Identify the number to find the absolute value of:
Step 2: Change the negative sign to positive:
Hence, the absolute value of is .
Solve for the absolute value of the following integer:
The absolute value of a number is always non-negative because it represents the distance from zero. Therefore, the absolute value of is .
The absolute value of a number is its distance from zero on the number line, regardless of the direction. To find the absolute value of , we need to look at the distance of from zero, which is . Therefore, .
The absolute value of a number is its distance from zero on the number line, without considering its direction. To find the absolute value of , consider the distance of from zero, which is just . Therefore, .
What is the value of \( \left| -3.5 \right| \)?
Determine the absolute value of the following number:
\( \left|-25\right|= \)
\( \left|-4\frac{3}{4}\right|= \)
\( \left|0\right|= \)
\( \left|-19\frac{1}{4}\right|= \)
What is the value of ?
The absolute value of a number is the distance of the number from 0 on a number line, regardless of direction. Therefore, the absolute value of is the same as moving 3.5 units away from 0, which results in . Hence, .
Determine the absolute value of the following number:
The absolute value of a number is the distance of the number from zero on a number line, without considering its direction. For the number , the absolute value is because it is 25 units away from zero without considering the negative sign.
The absolute value of a number is the positive form of that number, representing its distance from zero on the number line.
Step 1: Identify the number whose absolute value is needed:
Step 2: Remove the negative sign from the number:
Thus, the absolute value of is .
The absolute value of is the distance from zero to zero on the number line. Since zero is not negative or positive, .
These signs in the exercises refer to the concept of "absolute value",
In absolute value we don't have "negative" or "positive", instead we measure the distance from point 0,
In other words, we always "cancel out" the negative signs.
In this exercise, we'll change the minus to a plus sign, and simply remain with 19 and a quarter.
And that's the solution!
\( \left|0.8\right|= \)
\( 5x=0 \)
\( 5x=1 \)
What is the value of x?
Find a y when \( x=2 \)
\( y=5x \)
\( \left|3\right|= \)
To find the absolute value of , we will use the definition of absolute value, which states:
Let's apply this to our problem:
Since is a positive number, its absolute value is simply itself:
Therefore, the absolute value of is .
Looking at the given answer choices:
Thus, the correct choice is .
Therefore, the solution to the problem is .
To solve the equation for , we will use the following steps:
Let's perform the calculation as outlined in Step 2:
Divide both sides by 5 to isolate :
Simplifying, this gives:
Therefore, the solution to the equation is .
The correct answer is option 4: .
What is the value of x?
To solve the equation , we need to isolate . Here are the steps:
Therefore, the solution to the equation is .
The correct answer choice is:
Find a y when
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: We start with the equation .
Step 2: Substitute into this equation:
.
Step 3: Perform the multiplication:
.
Therefore, the solution to the problem is .
10
To solve this problem, we will determine the absolute value of the number 3:
In conclusion, the absolute value of 3 is .