The base of the power is the number that is multiplied by itself as many times as indicated by the exponent.
The base appears as a number or algebraic expression. In its upper right corner, the exponent is shown in small.
The base of the power has to stand out clearly since it is the base!
The base of the power can be positive or negative and, depending on the exponent, the sign in the result will be modified.
Find the value of n:
\( 6^n=6\cdot6\cdot6 \)?
What is the answer to the following?
\( 3^2-3^3 \)
Sovle:
\( 3^2+3^3 \)
In the figure in front of you there are 3 squares
Write down the area of the shape in potential notation
\( 6^2= \)
Find the value of n:
?
We use the formula:
In the formula, we see that the power shows the number of terms that are multiplied, that is, two times
Since in the exercise we multiply 6 three times, it means that we have 3 terms.
Therefore, the power, which is n in this case, will be 3.
What is the answer to the following?
Remember that according to the order of operations, exponents come before multiplication and division, which come before addition and subtraction (and parentheses always before everything),
So first calculate the values of the terms in the power and then subtract between the results:
Therefore, the correct answer is option A.
Sovle:
Remember that according to the order of operations, exponents precede multiplication and division, which precede addition and subtraction (and parentheses always precede everything).
So first calculate the values of the terms in the power and then subtract between the results:
Therefore, the correct answer is option B.
36
In the figure in front of you there are 3 squares
Write down the area of the shape in potential notation
Using the formula for the area of a square whose side is b:
In the picture, we are presented with three squares whose sides from left to right have a length of 6, 3, and 4 respectively:
Therefore the areas are:
square units respectively,
Consequently the total area of the shape, composed of the three squares, is as follows:
square units
To conclude, we recognise through the rules of substitution and addition that the correct answer is answer C.
36
\( 11^2= \)
What is the missing exponent?
\( -7^{\square}=-49 \)
Choose the expression that is equal to the following:
\( 2^7 \)
Which of the following is equivalent to the expression below?
\( \)\( 10,000^1 \)
\( \sqrt{x}=2 \)
121
What is the missing exponent?
2
Choose the expression that is equal to the following:
Which of the following is equivalent to the expression below?
4
\( \sqrt{x}=6 \)
\( 5^3= \)
\( 7^3= \)
Which of the following clauses is equal to 100?
Which of the following represents the expression below?
\( \frac{1}{5}\cdot\frac{1}{5}\cdot\frac{1}{5}\cdot\frac{1}{5} \)?
36
Which of the following clauses is equal to 100?
Which of the following represents the expression below?
?