Which expression is equivalent to 4^√6/3^√2

Mathematics

2 answers:

OLga [1]3 years ago

7 0

<span>6.309405 this is equivalent to it or 6.3</span><span />

Otrada [13]3 years ago

7 0

Answer:

The Expression which is equivalent to , $\frac{4^{\sqrt{6}}}{3^{\sqrt{2}}}$ are:

$\frac{4^{\sqrt{6}}}{3^{\sqrt{2}}}\\\\=\frac{4^{\sqrt{3}\times\sqrt{2}}}{3^{\sqrt{2}}}\\\\=[\frac{4^{\sqrt{3}}}{3}]^{\sqrt{2}}\\\\= (\frac{11.03488}{3})^{\sqrt{2}}\\\\= (3.67829)^{\sqrt{1.414}}\\\\=6.3070$

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Can someone plz help me on this plz I beg u plz

JulsSmile [24]

<h3>Answer: 25w+200 > 750</h3>

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Explanation:

He starts off with 200 cards. Then he adds on 25w more cards for each week (w). Overall, he'll have 200+25w cards

We can think of it like this:

After 1 week, he adds on 25*1 = 25 cards
After 2 weeks, he adds on 25*2 = 50 cards total
After 3 weeks, he adds on 25*3 = 75 cards total
After 4 weeks, he adds on 25*4 = 100 cards total, and so on.
After w weeks, he adds on 25w cards total

So that's another way to see where the 25w comes from.

The expression 200+25w is the same as 25w+200. This is because we can add two numbers in any order.

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Since he wants to know when he'll have more than 750 cards, this means we set 25w+200 greater than 750.

That's how we get to the answer of 25w+200 > 750

Notice how there isn't a line under the inequality sign. We aren't using the "greater than or equal to" symbol here. We want to know when the cards gets over 750, but we don't want to know when it's equal to 750.

5 0

3 years ago

If three times the larger of two numbers is four times the smaller and the difference between the numbers is 8, then the larger

MaRussiya [10]

Answer:

Larger number = 32

Step-by-step explanation:

Smaller number = x

Larger number = y

y - x = 8 -----------(I)

3y = 4x ---------------(II)

3y/4 = x