Substitute the following into the expression above and solve.
Substitute the following into the expression above and solve.
Replace and calculate if
Substitute the following into the equation above and calculate:
Solve the following expression:
If
In front of you an algebraic expression:
Replace and calculate
Substitute the following into the expression above and solve.
Let's start with the first option.
Let's substitute the data into the expression:
First, we can see that in the fraction we are dividing a positive number by a negative number, therefore the result will be negative:
Now we can see that we have a multiplication between two negative numbers and therefore the result must be positive:
Let's continue with the second option.
Let's substitute the data into the expression:
First, we can see that in the fraction we are dividing a positive number by a negative number, therefore the result will be negative:
Now we can see that we have a multiplication between two negative numbers and therefore the result must be positive:
Therefore the final answer is:
Replace and calculate if
First, we replace the data in the exercise
-(-3)*5 =
To better understand the minus sign multiplied at the beginning, we will write it like this:
-1*-3*5 =
Now we see that we have an exercise that is all multiplication,
We will solve according to the order of arithmetic operations, from left to right:
-1*-3 = 3
3*5 = 15
Substitute the following into the equation above and calculate:
Let's start with the first option.
Let's substitute the numbers in the given expression:
Let's remember the rule:
Therefore:
Let's remember the rule:
Now the exercise we got is:
Note that we are dividing between two negative numbers, so the result must be a positive number:
Let's convert the division to multiplication and remember to switch between the numerator and denominator of the simple fraction:
Let's move on to solve the second option.
Let's substitute the numbers in the given expression:
Let's remember the rules:
Now we get:
Note that we are dividing between two positive numbers, so the result must be a positive number:
Let's convert the division to multiplication and remember to switch between the numerator and denominator of the simple fraction:
The final answer is:
Solve the following expression:
If
Let's place the numbers in the formula:
Let's remember the rule:
Let's write the exercise in the appropriate form:
Let's solve the multiplication exercise:
Now we get the exercise:
Therefore, the answer is:
In front of you an algebraic expression:
Replace and calculate
Let's start with the first option.
Let's substitute the given data into the expression:
We'll solve the exercise from left to right, noting that we are first dividing by zero.
Let's remember the rule:
In other words, any number divided by zero will equal zero, therefore:
Now we got the exercise:
Let's continue with the second option.
Let's substitute the given data into the expression:
As we can see, just like in the first option, we are first dividing by zero.
Any number divided by zero will equal zero, therefore we got the exercise:
Therefore the final answer is:
Observe the following algebraic expression:
Insert the given values and calculate accordingly
Solve the following expression:
If
Solve the following problem if:
Look at the expression below:
Substitue and calculate:
Replace and calculate if
Observe the following algebraic expression:
Insert the given values and calculate accordingly
Let's start with the first option.
Insert the given values into the expression:
First, solve what's inside of the parentheses, maintaining the appropriate sign given that a minus multiplied by a minus equals a plus:
Solve the exercise from left to right.
Write the division as a simple fraction:
Break down 9 into a multiplication problem:
Reduce the 3 in both the numerator and the denominator:
Convert the division to a multiplication, remembering to switch between the numerator and denominator accordingly:
Let's continue with the second option.
Substitute the given values into the expression:
Solve the exercise from left to right, writing the division as a simple fraction:
Note that we are dividing two negative numbers, hence the result must be a positive number:
Break down 16 into a multiplication problem:
Let's reduce the 4 in both the numerator and denominator and we obtain the following:
Convert the division to a multiplication, remembering to switch between the numerator and denominator:
Therefore, the final answer is:
Solve the following expression:
If
Let's substitute the numbers into the formula:
Let's remember the rule:
Let's write the exercise in the appropriate form:
Let's solve the expression in parentheses:
We obtain the following exercise:
Therefore, the answer is:
Solve the following problem if:
Let's substitute the numbers into the formula:
Remember the rule:
First, let's solve the multiplication problem:
We obtain the following expression:
Let's remember the rule:
Let's write the expression in the appropriate form:
Therefore, the answer is:
Look at the expression below:
Substitue and calculate:
Let's start with the first option.
Let's substitute the data in the expression:
We'll solve the multiplication (a negative number multiplied by a positive number gives a negative result), then solve what's in parentheses, and finally the simple fraction:
We'll solve from left to right.
Let's write the division as a simple fraction:
Let's continue with the second option.
Let's substitute the data in the expression:
First, we'll solve the multiplication (we're multiplying two negative numbers so the result will be positive), then the parentheses, and finally the fraction (we're dividing a positive number by a negative number so the result will be negative):
We'll solve from left to right, let's write the division as a simple fraction:
Since we're dividing a positive number by a negative number, the result must be negative:
Therefore, the final answer is:
Replace and calculate if
Let's begin by inserting the known data into the formula:
First, let's solve the expression inside of the parentheses:
We should obtain the following expression:
Remembering the rule:
The answer should be:
Look at the algebraic expression:
Substitute and calculate:
Look at the following expression:
Substitute and calculate:
Replace and calculate if
Replace and calculate if
Replace and calculate if
Look at the algebraic expression:
Substitute and calculate:
Let's start with the first option.
Let's substitute the data into the expression:
Note that we are dividing between two negative numbers, therefore the result must be a positive number:
Let's remember the rule that any number divided by itself equals 1, therefore:
Now we have:
Let's continue with the second option.
Let's substitute the data into the expression:
Let's now reduce in both numerator and denominator of the fraction to get:
Let's next write the exercise as a simple fraction:
Note that we are dividing between two negative numbers, therefore the result must be a positive number:
Let's convert 4.4 into a simple fraction:
Let's write the denominator fraction as a complex fraction:
Let's convert the fraction to a multiplication exercise remembering to switch between numerator and denominator:
Therefore the final answer is:
Look at the following expression:
Substitute and calculate:
Let's start with the first option.
Let's substitute the given data into the expression:
We'll next solve the exercise from left to right, first converting 0.2 into a simple fraction:
Now let's solve the multiplication problem, remembering that when we multiply a positive number by a negative number, the result must be negative:
Now we have the exercise:
Let's convert the division problem to a multiplication problem, remembering to switch between the numerator and denominator of the fraction:
Let's take -9 out of the parentheses and keep the appropriate sign:
Let's continue with the second option.
First we'll substitute the given data into the expression:
Let's next solve the exercise from left to right.
Note that we are dividing a negative number by a negative number, so the result must be positive:
Let's open the parentheses and keep the appropriate sign:
Let's solve the multiplication problem:
Let's break down the fraction into an addition problem:
Therefore, the final answer is:
Replace and calculate if
Let's begin by inserting the numbers into the formula:
We must remember the following rule:
Let's now solve the expression inside of the parentheses:
We should obtain the following expression:
Let's again remember the rule:
Therefore, the correct answer is:
Replace and calculate if
Let's begin by inserting the given data into the formula:
Remembering the rule:
Let's now solve the multiplication operation:
In order to obtain the following expression:
Therefore, the answer is:
Replace and calculate if
Let's substitute the numbers into the formula:
Let's remember the rule:
Let's write the exercise in the appropriate form:
Let's solve the expression in parentheses:
Now we get the exercise:
Now let's solve the multiplication exercise:
Now we get the exercise:
Therefore, the answer is:
Look at the following algebraic expression:
Calculate when:
Calculate when:
Look at the following algebraic expression:
Calculate when:
Calculate when:
Let's start with the first option.
Let's write the division exercise in the expression as a simple fraction:
Note that we can reduce the m in both the numerator and denominator of the fraction to get:
Since we are dividing a negative number by a positive number, we will get a negative result:
Let's continue with the second option.
Since in the previous exercise we saw that we can reduce the m in the numerator and denominator of the fraction, we'll do the same thing here and therefore reach the same result:
Therefore, the final answer is that for any m the expression will equal -3 and two thirds.
For each m the value of the expression will be .