in its simplest form of √25/3 = ....?
912201
Yeah, it is the same as cubed root of 25, but here's how you can go about solving the question to get the answer in simplest form. Cubed root of 5 squared is the same as five squared to the one third (5^2)^1/3\n\n\nMultiplying 2 by 1/3 gives you an exponent of 2/3\nSo your final answer in simplest form is 5 to the 2/3\n\n\nP.S. 8.3 is wrong. Try cubed root of 25 on the calculator, and try five to the two third. They both give you 2.9, not 8.3
464962
Did you mean sqrt(75)/(5*sqrt(3)) ?\n\nIf yes, then\nsqrt(75)/(5*sqrt(3)) =\n= (sqrt(25)*sqrt(3))/(5*sqrt(3)) = \n= sqrt(25)/5 = \n= 1
471374
Dear student,\nThe cube root of 27225 is between 30.0831 and 30.0832.\nbest regards,\nMarcello
605867
(x^2)/2 - 3(x^(3/2))/(3/2) + c = (x^2)/2 - 2x^(3/2) + c
859764
I'll do the first one.  The others are the same\n\nSQRT(250*y^6) = SQRT(250) * SQRT(y^6)\n= SQRT(25)*SQRT(10)*y3\n= 5*SQRT(10)*y^3
537312
half of 2 is one plus 2 = 3 simple
304619
5/(sqrt(3))\n\nMultiply top and bottom by sqrt(3)\n\n(5sqrt(3))/3
522156
well if you mean\n\n5 to the power of the square root of 3 squared (which is 5 to the 3rd power) \n\nthat's 125\n\ntimes the square root of 2 squared (2)\n\nso 250
736311
It equals (2/3)*pi.   It does not equal (-1/3)*pi  -- that would be (-inverse cosine (-1/2)).
89715
A decimal is just a fraction over 100.  So 75% is the same as 75/100.  Then to reduce it to its simplest terms, you find the number (in this case 25) by which both numbers can be divided and have whole numbers as a result.  75 divided by 25 is 3; 100 divided by 25 is 4.  So my example is equal to 3/4.  Once I get that far, there are no further factors (even dividing numbers) that 3 and 4 have in common, so I have reduced the fraction to its lowest terms.  75% is therefore equal to 3/4.\n\nIf the decimal value includes further decimals (as in 37.5%) you start with enough extra zeros to cancel out the decimal.  So, in this example 375/1000.  Then reduce.  Go ahead; it won't bite you.\n\nOK.  You don't know what numbers to use.  Start with 5, because it will work:  75/200.  Well, now I see I can use 25 again:  3/8.  And we've once more gone as far as we can.
762368
NB! sqrt(x)=x^½ \n2*(2+1)^½ / -5*(2+3)^½<=>\n( 2*(3)^½*(5)^½ )/(-5*5)<=>\n( -2*(3*5)^½ )/25<=>\n( -2(15)^½ )/25<=>\n-2( 3*5/5*5*5*5)^½<=>\n-2(3/5*5*5)^½= -sqrt(3/5)*2/5\n=========================
465898
sqrt(20/3)\n(sqrt(20))/(sqrt(3))\nMultiply top and bottom by sqrt(3)\n(sqrt(60))/3\n(sqrt(4 * 15))/3\n(2sqrt(15))/3
950154
26/52*25/51\n=1/2*(25/51)\n25/102
414992
√(3+x^2) = INt √(√3)^2 +X^2)\n\nBy formula INt √(a^2 +x^2) = x{√(a^2 +x^2)}/2 +a^2 log {x +√(a^2 +x^2)}/2 +c\n\nAns:- x√(3+x^2)/2 + 3/2 *log {x + √(3+x^2)} + c
294274
well, (1/3)x^3 equals x\n\nso you can simplify it to (8/3)x + 2 = f(x)\n\nthat is a good start.
1121270
This one can't be simplified further uness you just write\nsqrt{5+3sqrt{3}}.\n\nOn the other hand, sqrt{7+4sqrt{3}} can be rewritten as 2+sqrt{3}. Making such simplifications is not easy in general.
809228
sqrt75a^2/sqrt5 =5a sqrt3/sqrt5 =5a sqrt15/5=a sqrt15