add 5R10+R10

The expression 5R10+R10 simplifies to 6R10.

Subtract 11R19-5R19

The expression 11R19 - 5R19 simplifies to 6R19.

Mutiply (5R19) (6R2) give an exact answer.

To multiply (5R19)(6R2), we can first multiply the coefficients and then multiply the radicals separately.

The coefficient of the expression is 5 * 6 = 30.

The radical part can be simplified as follows:
R19 * R2 = R(19+2) = R21

Therefore, (5R19)(6R2) simplifies to 30R21.

Divide R95/3R5

To divide R95 by 3R5, we can simplify the expression as follows:

R95 / 3R5 = (R95 / R5) / 3

We can divide the radicals by using the property of radicals that states √a / √b = √(a/b).

R95 / R5 = R(95/5) = R19

Substituting back into the original expression:

R19 / 3 = 1/3 * R19

Therefore, R95 / 3R5 simplifies to (1/3)R19.

Divide 36R39/9R13

To divide 36R39 by 9R13, we can simplify the expression as follows:

36R39 / 9R13 = (36 / 9) * (R39 / R13)

The coefficient part simplifies to 36 / 9 = 4.

The radical part can be simplified as follows:
R39 / R13 = R(39/13) = R3

Substituting back into the original expression:

(36R39) / (9R13) = (4) * (R3) = 4R3

Therefore, 36R39 / 9R13 simplifies to 4R3.

simplify R48