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••Subtract 12x — 3x.
••Evaluate the expression (x + 4) ÷ 2y when x= 4 and y= 2.
••Evaluate 15 ÷ x + 2y when x = 3 and y = 4
••Find the product of 3x (8x — 5y
••Find the difference (5a + 4b) – (2a — 3b)​


Sagot :

Answer:

~Subtract 12x-3x

(Combine like terms- subtract the coefficients which are 12 & 3 then copy the variable which is x)

  *12x-3x = 9x

~Evaluate the expression (x+4) ÷ 2y when x=4 and y=2

Substitute the given value of variables then solve.

 * (4+4) ÷ 2(2)

   8÷4= 2

~Evaluate 15 ÷ x + 2y when x=3 and y=4

 *15 ÷ 3 + 2(4) (remember the MDAS rule)

   5+8 = 13

~Find the product of 3x(8x-5y)

  (Use the distributive property, by multiplying 3x to 8x and -5y)

      *(3x) × (8x) + (3x) × (-5y)

               24x² -  15xy

~ Find the difference (5a + 4b) - (2a-3b)

First, find the opposite of 2a-3b by distributing or multiplying it from the negative sign.

Therefore, it will be 5a + 4b - 2a + 3b

*Combine like terms

    *5a - 2a = 3a

    *4b + 3b = 7b

Thus the answer is 3a+7b