Write the phrase as a mathematical expression.
5 more than 2 times x
The mathematical expression is
13 answers
2x + 5
Write an algebraic expression for the following word phrase.
9.81 less than the product of 42 and x
9.81 less than the product of 42 and x
42x - 9.81
A bagel shop sells bagels by the score. The table at the right shows the number of bagels a shop gives per " score" ordered. Write an algebraic expression that gives the rule for finding the number of bagels in any number b of scores.
Bagels
scores Mumber of bagels
4 80
5 100
6 120
b ___
Bagels
scores Mumber of bagels
4 80
5 100
6 120
b ___
The algebraic expression that gives the rule for finding the number of bagels in any number b of scores can be written as:
Number of bagels = b * 20
Number of bagels = b * 20
Translate to an algebraic expression.
17 less than n
The translation is
17 less than n
The translation is
n - 17
3*(2+5) is an example of which of the following?
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Part 1
Choose the correct answer below.
A.
an algebraic equation
B.
a solution
C.
exponential notation
D.
an algebraic expression
Question content area bottom
Part 1
Choose the correct answer below.
A.
an algebraic equation
B.
a solution
C.
exponential notation
D.
an algebraic expression
D. an algebraic expression
Evaluate the expression below for s and t.
3st^2-s^2
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For s= and t=6 3st^2 -s^2
enter your response here.
3st^2-s^2
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For s= and t=6 3st^2 -s^2
enter your response here.
To evaluate the expression for s = 6 and t = 6, we substitute the values into the expression:
3st^2 - s^2
= 3(6)(6^2) - 6^2
= 3(6)(36) - 36
= 648 - 36
= 612
Therefore, when s = 6 and t = 6, the expression 3st^2 - s^2 evaluates to 612.
3st^2 - s^2
= 3(6)(6^2) - 6^2
= 3(6)(36) - 36
= 648 - 36
= 612
Therefore, when s = 6 and t = 6, the expression 3st^2 - s^2 evaluates to 612.
Evaluate the expression below for s and t.
3st^2-s^2
Question content area bottom
For s=5 and t=6 3st^2 -s^2
3st^2-s^2
Question content area bottom
For s=5 and t=6 3st^2 -s^2
To evaluate the expression for s = 5 and t = 6, we substitute the values into the expression:
3st^2 - s^2
= 3(5)(6^2) - 5^2
= 3(5)(36) - 25
= 540 - 25
= 515
Therefore, when s = 5 and t = 6, the expression 3st^2 - s^2 evaluates to 515.
3st^2 - s^2
= 3(5)(6^2) - 5^2
= 3(5)(36) - 25
= 540 - 25
= 515
Therefore, when s = 5 and t = 6, the expression 3st^2 - s^2 evaluates to 515.