Which comparison of the two equations is accurate? Equation A: sqrt{x^{2}+3x-6}=\sqrt{x+2} and Equation B: \sqrt[3]{x^{2}+3x-6}=\sqrt[3]{x+2} A. Both equations have different solutions because the square root of a number is not the same as the cube root of a number. B. Both equations result in different equations after eliminating the radicals, so they have the different solutions. C. Both equations have the same potential solutions, but equation A might have extraneous solutions. D. Both equations have the same potential solutions, but equation B might have extraneous solutions. I know it is C or D, but I don't understand the difference between them. Both could have extraneous solutions

8 2/3 is the answer

step-by-step explanation: just use a calculator

x = -4

step-by-step explanation:

- 20 - 4(x + 3) = 4x

=> -20 - 4x - 12 = 4x

=> - 32 -4x = 4x

=> -32 = 4x + 4x

=> - 32 = 8x

=> -32/8 = x

=> -4 = x

the total estimated nappy use.=10,500,000

step-by-step explanation:

given that on an average the average baby uses 3528 napkins.

in a particular year 2014, the number of births were 299697 in new south wales.

rounding off the number of births to the nearest hundred thousand we have

no of birtsh = 300000

also rounding off the average usage to nearst thousand we get

average use of a baby = 3500

hence total number of nappy estimated to be used = 3500x300000

= 10,500,000

answer is 10,500,000 nappies