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Write each rational number in lowest terms. See Example 3(a).$$ rac{54}{198}$$...

Question

Write each rational number in lowest terms. See Example 3(a).$$ rac{54}{198}$$

Write each rational number in lowest terms. See Example 3(a). $$ \frac{54}{198} $$



Answers

Write each rational expression in lowest terms. See Examples 3 and 4.
$$
\frac{18 r^{3}}{6 r}
$$

Hey, guys. So we need to write this ratio in lowest terms, right? So right from the beginning, you guys can't see that. 27 is divisible by three. Right? So 27 divided by three is nine. And Peter Power four, divided by P is p que Power foreign minus one. Witches 90. Cute. So this is our final answer. Good. Down, everyone. Thank you so much for this. And

Hey, guys. So how can we simplify this ratio right here? So the whole EU I notice that built the numerator and the denominator share this clock. You're right. You're right. Why? Minus two. So they were cancel out. And we'll just have 4/10 but can will simplify even more. So both for and 10 under visible by two. Right. Okay, so then let's to cancel out and we'll just have to level five Esau. Final answer. Just like that. Thank you so much for listening.

Hey, guys. So how can we simplify this ratio right here? Okay, so if we look at the numerator, so is 18 divisible by six? Yes, it is. Right. So less factor. Six out. Then we'll just have six. M divided by 6 a.m. and negative 18 divided by six. This negative three well down here, Similar to that less ring. Seven out 7 a.m. Divided by seven will be M and negative. 10. You one divided by seven is in negative three. So both the top and the bottom share a factor of M minus three. Right? So plus factor, Let's cancel that out and we'll just have 6/7 here. And this will be a final answer just like this. Thank you so much for listening.

Hey, guys. So how can we ride this rational extraction in lowest terms? So, first of all, we can simplify a numerator by the formula difference of squares. So each one minus B score can be written as a crispy times a my speed. So it Right, right here. Okay. And then you guys can see now that built the top and the bottom of this ratio Sherry, common factor. This one right here. So they cancel out and a final answer would just be you could be just like this.


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