check the equality
and mention the property
[(-6)-(8] (-4) and
and (-6)-(-8 (-4)]
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Example 3: 6/2 = 3, but 2/6 = 1/3. Example 4: 8/(4/2) = 8/2 = 4, but (8/4)/2 = 2/2 = 1. Subtraction has a partial identity of 0, and division has ...
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Answer:
It's an easy one let me explain you,
Given that : [(-6-8)](-4)=[(-6)-(-8)(-4)]
RHS=LHS
[-14](-4)=[-6-(32)]
56=-38
THEREFORE LHS IS NOT EQUAL TO RHS
And this is DITRIBUTIVE PROPERTY OVER SUBTRACTION.
The distributive property of multiplication over subtraction is like the distributive property of multiplication over addition. You can subtract the numbers and then multiply, or you can multiply and then subtract as shown below. This is called “distributing the multiplier.”
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