Question

Simplify the expression completely, including reducing any fractional coefficient/constant. Each variable should only have a single positive exponent. $$ \frac{19x^{18}y^{17}}{6x^7y^8} = \boxed{} $$

Name: simplify the expression completely including reducing any fractional coefficientconstant each variable should only have a single positive exponent frac19x18y176x7y8 boxed 86028
Uploaded: 2020-06-04T18:05:45-08:00
Duration: 1 min 16 s
Channel: Christopher Stanley
Description: simplify the expression completely including reducing any fractional coefficientconstant each variable should only have a single positive exponent frac19x18y176x7y8 boxed 86028

          Simplify the expression completely, including reducing any fractional coefficient/constant. Each variable should only have a single positive exponent.
$$ \frac{19x^{18}y^{17}}{6x^7y^8} = \boxed{} $$

$simplify the expression completely including reducing any fractional coefficientconstant each variable should only have a single positive exponent frac19x18y176x7y8 boxed 86028$

Added by Alfonso C.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Christopher Stanley

06/04/2020

Step 1

The expression is: $$ \frac{19x^{18}y^{17}}{6x^7y^8} $$ We need to simplify the coefficients and the variables separately. Step 2: Simplify the coefficients. The coefficients are 19 and 6. The fraction is $\frac{19}{6}$. Since 19 is a prime number and 6 is not a Show more…

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Simplify the expression completely, including reducing any fractional coefficient/constant. Each variable should only have a single positive exponent. $$ \frac{19x^{18}y^{17}}{6x^7y^8} = \boxed{} $$