The expression (2x) to the fourth power is written as ((2x)^4). To simplify it, you apply the exponent to both the coefficient and the variable: ((2^4)(x^4) = 16x^4). Therefore, (2x) to the fourth power equals (16x^4).
2x to the fourth power minus 162 equals -146
4096x12
The expression ( 2x^4 \cdot y^4 \cdot 3 ) can be simplified by multiplying the constants and combining the variable terms. This results in ( 6x^4y^4 ). Therefore, ( 2x^4 \cdot y^4 \cdot 3 = 6x^4y^4 ).
x4 + 2x3 - 9x2 + 18x = x(x3 + 2x2 - 9x + 18) which I do not think can be factorised further.
int[e(2X) +e(- 2X)] integrate term by term 1/22 e(2X) - 1/22 e(- 2X) + C (1/4)e(2X) - (1/4)e(- 2X) + C ====================
4
2x to the fourth power minus 162 equals -146
4096x12
-2x-2x-2x-2= 16 (positive)
The expression ( 2x^4 \cdot y^4 \cdot 3 ) can be simplified by multiplying the constants and combining the variable terms. This results in ( 6x^4y^4 ). Therefore, ( 2x^4 \cdot y^4 \cdot 3 = 6x^4y^4 ).
x4 + 2x3 - 9x2 + 18x = x(x3 + 2x2 - 9x + 18) which I do not think can be factorised further.
-2x-2x-2x-2x-2=-32
2x 2x to the second
Two to the fourth power times 5 to the fourth power equals 10,000
2x1 = 2x
int[e(2X) +e(- 2X)] integrate term by term 1/22 e(2X) - 1/22 e(- 2X) + C (1/4)e(2X) - (1/4)e(- 2X) + C ====================
The GCF is 2x.