Your answer will depend on the parameters of the instructions. If you're looking for the first derivative, simply use the product rule by changing the denominator to a negative exponent and bringing it up (take the negative square root of the quantity x-2 to the top). Then, follow the rules of calculus and algebra. Wow, that's a mess. Let's see... you get "the quantity x cubed plus 6x squared plus 3x plus 1 times the quantity -1(x-2) raised to the negative second plus the quantity x-2 raised to the negative first times the quantity 3x squared plus 12x plus 3." This is because of the Product Rule. Simplifying (by factoring out (x-2) raised to the negative second and combining like terms) gives us "(x-2) raised to the negative second times the quantity 2x cubed minus 24x minus 7." This can also be written as "2x cubed minus 24x minus 7 all over the quantity x-2 squared." f'(x)= 2x^3-24x-7 (x-2)^2
the derivative of 3x is 3 the derivative of x cubed is 3 times x squared
It is an expression, in a variable x. Since it is not an equation, it cannot be solved.
x to the 5th power times y to the fourth power
Since you add up the 'x''s (i.e. (2x) (3x) (4x) = 24x cubed) 6x2
X cubed - X cubed is zero.
Special product and factoring
X 2 cubed
x to the power of 6.
x times x times x equals x cubed
it is x to the sixth power
When you multiply x cubed by x cubed, you add the exponents because you are multiplying like bases. x cubed times x cubed equals x to the power of 3+3, which simplifies to x to the power of 6. So, x cubed times x cubed is equal to x to the power of 6.
Very little factoring. 7X + 4X X(7 + 4) ======
A cubed number has been multiplied by itself 3 times, so x cubed is x times x times x.
0.6 cubed is equal to 0.216
2 x 2 x 2 = 2 cubed
Inches cubed x 16.387 = cm cubed