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Can the expression Root Index 3 Start Root Start Fraction x Over 27 EndFraction EndRoot be written in the form k x Superscript p If so give the values of k and p .?
If I've read that correctly, you are asking if cube_root of all of x over 27 can be written in the form kx to the power p
ie ³√(x/27) = kx^p
Yes, with k = 1/3, p = 1/3
Cube root can be expressed as something to the power 1/3 since (x^a)^b = x^(ab) and cube roots are such that (³√x)³ = x and 1/3 × 3 = 1.
³√(x/27) = (x/27)^(1/3) = (x^(1/3))/(27^(1/3)) = (x^(1/3))/3 = (1/3)x^(1/3)
→ k = 1/3, p = 1/3.
What else can I help you with?
Can you help solve the equation w equals 3 pi StartRoot StartFraction x Over t EndFraction EndRoot for the variable x Assume all other letters represent nonzero constants?
w=3pi*sqr(x/t) First divide each side by 3pi w/3pi=sqr(x/t) Next square both sides. (w/3pi)^2=x/t Next multiply both sides by t t(w/3pi)^2=x
What is the answer to this equation solve the equation w equals 2 pi StartRoot StartFraction x Over t EndFraction EndRoot for the variable x Assume all other letters represent nonzero constants?
w=2*pi*sqr(x/t) First divide each side by 2*pi w/(2pi)=sqr(x/t) Next square both sides (w/2pi)^2=x/t Next multiply both sides by t t(w/2pi)^2=x
What two integers are between the square root of 61?
I think you have it backwards. The two integers with the square root of 61 BETWEEN them are 7 and 8.
Which two numbers does 128 square rooted lie between in the number line?
Which two numbers doesStartRoot 128 EndRoot lie between on a number line? 11.0 and 11.1 11.2 and 11.3 11.3 and 11.4 11.4 and 11.5
What is domain of f plus g of x and f over g of x when f of x is square root 3 minus 2x and g of x is x over x-5?
The domain of f is x is R (if imaginary roots are permitted, and there is nothing in the question to suggest otherwise). The domain of g is R excluding x = 5 So the domain of f + g is R excluding x = 5 and the domain of f/g is R excluding x = 0
