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Lelu [443]
4 years ago
10

Jesse dyes dresses. She had to dye 30 dresses. She has so far finished 20 dresses. What fraction of dresses has she finished?

Mathematics
1 answer:
mojhsa [17]4 years ago
6 0

Ukonczyła 20-ścia 30-dziestych

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At a sale this week, a table is being sold for $201 . This is a 33% discount from the original price. What is the original price
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The Answer is $609; is the original price
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Omar's gas tank is 1/10 full. After he buys 6 gallons of gas, it is 2/5 full. How many gallons can Omar's tank hold?
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Use a commutative property to complete the statement. mn=
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Marisol rode her bicycle each day for five days. estimate how far she biked in all. round each number to the nearest whole numbe
o-na [289]

Marisol biked a total of 71 miles. On the other hand, she biked about 10 more miles on Wednesday than on Thursday.

<h3>How to round numbers?</h3>

The general rule is to move the decimal number to its nearest tenth. For example, 5.6 should be rounded as 6 but 5.1 should be rounded as 5.

Now, let's round the distance covered by Marisol each day:

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  • Thursday: 11.8 = 12
  • Friday: 15.2 = 15

<h3>What distance did Marisol covered?</h3>

To know this just add the distance every day:

  • 12 + 14 +18 + 12 + 15 = 71 miles

<h3>How much more did she bike on Wednesday than on Thursday?</h3>

Distance covered on Wednesday - distance covered on Thursday

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Note: This question is incomplete; here is the missing information:

  • Monday 12.3
  • Tuesday 14.1
  • Wednesday 17.7
  • Thursday 11.8
  • Friday 15.2

Learn more about addition in: brainly.com/question/17407789

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1 year ago
Write the inverse of g(x) = e x<br><br> g -1(x) = _____.
mezya [45]

Answer:

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Step-by-step explanation:

From the definition if inverse function we can say if y = f(x) and x = h(y) then h(x) is the inverse function of f(x).

Here the given function is g(x) = e^{x} and we have to find the g^{-1} (x) i.e. the inverse function of g(x).

Now, let us assume y = g(x) = e^{x}

Now, taking ln both sides we get, \ln y = \ln e^{x} = x \ln e = x  

{Since \ln e = 1}

⇒ x = \ln y

Therefore, g^{-1} (x) = \ln x (Answer)

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