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NAME THAT PROPERTY!. For each of the equations below, tell which property allows us to make the change shown. NAME THAT PROPERTY!. 4(2+x)=8+4x Distributive Property 2y + 3x + 6y = 2y + 6y + 3x Commutative Prop.
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NAME THAT PROPERTY! For each of the equations below, tell which property allows us to make the change shown.
NAME THAT PROPERTY! 4(2+x)=8+4x • Distributive Property 2y + 3x + 6y = 2y + 6y + 3x • Commutative Prop.
NAME THAT PROPERTY! (1)(37) = 37 • Multiplicative Identity Property If r – 3 = 15, then 15 = r - 3 • Symmetric Property
NAME THAT PROPERTY! ( 8p) z = 8 (pz) • Associative Property 9 (8p) z = 9z (8p) • Commutative Prop.
NAME THAT PROPERTY! - 7 + 0 = - 7 • Additive Identity Property (0) (5) = 0 • Multiplicative Prop. Of Zero
NAME THAT PROPERTY! -2d + [4 – (-2)] = -2d + 6 • Substitution 2 (6x – 7y) = 12x - 14y • Distributive Property
NAME THAT PROPERTY! If a=20+(-3) and 20+(-3)=17, then a=17 • Transitive Property If 5x = 25, then 25 = 5x • Symmetric Prop.
NAME THAT PROPERTY! 14c = 14c • Reflexive Property 8 + f + 2 = f + 8 + 2 • Commutative Prop.
NAME THAT PROPERTY! 6 + (13 + 2) = (6 + 13) + 2 • Associative Property m + 0 = m • Additive Identity Prop.
NAME THAT PROPERTY! 0 (87 b) = 0 • Multiplicative Property of Zero ab (9) = 9ab • Commutative Prop.
NAME THAT PROPERTY! h + 4 = h + 4 • Reflexive Property (1/3) (3) = 1 • Multiplicative Inverse Property
NAME THAT PROPERTY! w = 16 – 5 w = 11 • Substitution Property (5 + 21) + 9 = 5 + (21 + 9) • Associative Prop.