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Justify simply means to show how you can change the way the problem is set up. Example: 9(4x + 5) + 4(2x + 9) = 44x + 81 Distributive Property would be the answer. You have to name the property you that is used to make the sentence true.
For any two numbers a and b: a + b = b + a and a * b = b * a Substitute any two numbers you like and perform the indicated operations. There is no distributive law of subtraction or division.
distributive is just a longer way to show the equation and commutative is the numbers combined. Example: 4(5+x) is the distibutive and the equal equation that is commutative is 20+4x
With a huge amount of difficulty because, as an identity, the equation is false. For example, let d = 1 and v = 1. The equation would then imply that 2 + 4 - 3 = 5 - 1 or 3 = 4 which is patently false.
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(12x8)*8
The GCF of 24 and 64 is 8. You use the distributive property to show another way to write the sum. 8(3 + 8)
To demonstrate the distributive property using the expression 3 × 6, you can break down 6 into two addends, like 3 and 3. This can be expressed as 3 × (3 + 3). According to the distributive property, this equals 3 × 3 + 3 × 3, which simplifies to 9 + 9, resulting in 18. Thus, 3 × 6 = 18.
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Could you please show me the location of the outdoor water spigot on the property?
Justify simply means to show how you can change the way the problem is set up. Example: 9(4x + 5) + 4(2x + 9) = 44x + 81 Distributive Property would be the answer. You have to name the property you that is used to make the sentence true.
For any two numbers a and b: a + b = b + a and a * b = b * a Substitute any two numbers you like and perform the indicated operations. There is no distributive law of subtraction or division.
To show that every distributive lattice is modular, we can use the definition of modularity. A lattice ( L ) is modular if, for any elements ( a, b, c \in L ) such that ( a \leq b ), the condition ( a \vee c \leq b ) implies ( a \vee c = b \vee c ). In a distributive lattice, the distributive laws ensure that the join and meet operations interact in a way that preserves this condition, thus satisfying the modular identity. Therefore, by demonstrating that distributive properties guarantee the modular condition holds, we conclude that every distributive lattice is indeed modular.
distributive is just a longer way to show the equation and commutative is the numbers combined. Example: 4(5+x) is the distibutive and the equal equation that is commutative is 20+4x
You could write "divided by" between the expression for the numerator and the expression for the denominator.
40 + 44 = (4 x 10) + (4 x 11) = 4 x 21 = 84
To use the distributive property to calculate ( 92 \times 45 ), we can break down 45 into ( 40 + 5 ). Thus, we can rewrite the expression as: [ 92 \times 45 = 92 \times (40 + 5) = 92 \times 40 + 92 \times 5 ] Calculating each part, we have ( 92 \times 40 = 3680 ) and ( 92 \times 5 = 460 ). Adding these results together: [ 3680 + 460 = 4140 ] So, ( 92 \times 45 = 4140 ).