The answer is 324x. Since there is only 1 x in the equation, just multiply the 2 whole numbers and add the x to the end of the product.
85
5x + 14 = 95 - 4x 5x + 4x = 95 - 14 9x = 81 x = 81/9 x = 9
To find the product of (9) and (4x - 2), you distribute (9) to both terms in the expression (4x - 2). This gives you (9 \times 4x - 9 \times 2), which simplifies to (36x - 18). Thus, the product is (36x - 18).
ANSWER: -4X2 -8X-4x (x+2)= (-4x * x) + (-4x*2)= -4X2 -8X
To find the product of ((4x^3)(-2x - 5)), we use the distributive property. Multiplying (4x^3) by each term in the second expression gives us: [ 4x^3 \cdot -2x = -8x^4 ] and [ 4x^3 \cdot -5 = -20x^3. ] Thus, the final product is (-8x^4 - 20x^3).
If that's 16x2 + 72x + 81, that factors to (4x + 9)(4x + 9) or (4x + 9)2
what is the product of ( 4x-7) (4x+7)
85
5x + 14 = 95 - 4x 5x + 4x = 95 - 14 9x = 81 x = 81/9 x = 9
There is a formula for factoring the "difference of squares." In this case, the answer is (9 - 4x)(9 + 4x)
To find the product of (9) and (4x - 2), you distribute (9) to both terms in the expression (4x - 2). This gives you (9 \times 4x - 9 \times 2), which simplifies to (36x - 18). Thus, the product is (36x - 18).
ANSWER: -4X2 -8X-4x (x+2)= (-4x * x) + (-4x*2)= -4X2 -8X
4x
8x + 8 = 4x 4x + 8 = 0 4x = -8 x = -2
81*4 = 324
To find the product of ((4x^3)(-2x - 5)), we use the distributive property. Multiplying (4x^3) by each term in the second expression gives us: [ 4x^3 \cdot -2x = -8x^4 ] and [ 4x^3 \cdot -5 = -20x^3. ] Thus, the final product is (-8x^4 - 20x^3).
81 x 24 = 1944