The value of the expression is -2 as calculated using mathematical operations.
To evaluate the expression [tex][(-72) \div 9] \div 4[/tex], we perform the division operations from left to right.
Let's start by evaluating [tex](-72) \div 9[/tex]:
[tex](-72) \div 9 = -8[/tex]
Now, we have [tex][-8] \div 4[/tex] left to evaluate. Since there are no other operations involved, we simply divide -8 by 4:
[tex][-8] \div 4 = -2[/tex]
A numeric expression is a combination of numbers, arithmetic operations, and mathematical symbols that can be evaluated to obtain a numerical result. It can involve constants (fixed numbers) and variables (representing unknown or varying values). Numeric expressions can include arithmetic operations such as addition, subtraction, multiplication, division, and exponentiation.
Therefore, the expression [tex][(-72) \div 9] \div 4[/tex] evaluates to -2.
Answers & Comments
Answer:
GIVEN,
=[(-72)×⅑]÷4 {from bodmas rule}
=[-8]÷4
=[-8]×¼
=-2 is your answer.
The value of the expression is -2 as calculated using mathematical operations.
To evaluate the expression [tex][(-72) \div 9] \div 4[/tex], we perform the division operations from left to right.
Let's start by evaluating [tex](-72) \div 9[/tex]:
[tex](-72) \div 9 = -8[/tex]
Now, we have [tex][-8] \div 4[/tex] left to evaluate. Since there are no other operations involved, we simply divide -8 by 4:
[tex][-8] \div 4 = -2[/tex]
A numeric expression is a combination of numbers, arithmetic operations, and mathematical symbols that can be evaluated to obtain a numerical result. It can involve constants (fixed numbers) and variables (representing unknown or varying values). Numeric expressions can include arithmetic operations such as addition, subtraction, multiplication, division, and exponentiation.
Therefore, the expression [tex][(-72) \div 9] \div 4[/tex] evaluates to -2.
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