How is multiplying
rational numbers like multiplying integers?

Let P and Q be two rational numbers

P = a/b

Q = c/d

where a,b,c,d are integers. Also, b and d cannot be zero.

When we multiply P and Q, we get

P*Q = (a/b)*(c/d)

P*Q = (a*c)/(b*d)

Showing that we multiply the numerators together, and the denominators are multiplied together.

The expression a*c is the result of multiplying integers a and c

The expression b*d is the result of multiplying integers b and d

Therefore, multiplying rational numbers involves multiplying integers (we just do two sets of multiplications).

After multiplying P and Q, it's often a good idea to reduce the fraction as much as possible.

because linear equations are a lot simpler than quadratics equations, and linear equations formula is a lot easier to memorize. that's why i think they're harder.

$649.60

step-by-step explanation: