Answer:
= 9a + 1/4b
Step-by-step explanation:
multiply by 1/4 or divide by 4, same thing.
9a + 1/4b
The expanded form of an expression 1/4(36a + b) is 9a + b/4 after applying the distributive property.
The expanding form can be used to indicate the value of each digit in a number in arithmetic. Numbers that are expressed as the sum of each digit multiplied by its place value are known as expanded numbers.
We have expression:
[tex]\rm = \dfrac{1}{4}(36a + b)[/tex]
[tex]\rm = \dfrac{1}{4}\times36a +\dfrac{1}{4}\times b[/tex]
= 9a + b/4
Thus, the expanded form of an expression 1/4(36a + b) is 9a + b/4 after applying the distributive property.
Learn more about the expanded form here:
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