To simplify the expression (3(6x) \times x), first calculate (3 \times 6x), which equals (18x). Then, multiply this result by (x): (18x \times x = 18x^2). Therefore, the simplified expression is (18x^2).
(√4x^2)(√36x)=2x(6√x)=12x√x
The expression ( 36x ) represents a term where 36 is multiplied by the variable ( x ). To determine the value of ( 36x ), you would need to know the value of ( x ). If ( x ) is provided, simply multiply that value by 36 to find the result.
32 - 121 - 64 = 36x => -153 = 36x so that x = -4.25
x=-12
x = 4
√36x^3 = √(6^2)(x^2)x =6x√x
32 - 121 - 64 = 36x => -153 = 36x so that x = -4.25
(√4x^2)(√36x)=2x(6√x)=12x√x
The expression ( 36x ) represents a term where 36 is multiplied by the variable ( x ). To determine the value of ( 36x ), you would need to know the value of ( x ). If ( x ) is provided, simply multiply that value by 36 to find the result.
32 - 121 - 64 = 36x => -153 = 36x so that x = -4.25
36x+10
x=-12
52x - 7 = 33 - 36x + 4 52x + 36x = 33 + 7 + 4 88x = 44 x = 1/2
x = 4
x + 36 = 82x = 82 - 36x = 46
3x2 + 36x + 81 = 3(x2 + 12x + 27) = 3(x + 3)(x + 9), which are its prime factors; or, if you prefer, 3x2 + 36x + 81 = (3x + 9)(x + 9), which is also accurate. You may easily verify these results by multiplying back.
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