Mrs.Klein uses 12 cucumbers to make 3 jars of pickles. At this rate, how

Mrs.Klein uses 12 cucumbers to make 3 jars of pickles. At this rate, how many cucumbers will she need to make 10 jars of pickles?

2 months ago

Solution 1

Guest Guest #3551
2 months ago
The answer to this question is 40 cucumbers

Solution 2

Guest Guest #3552
2 months ago

Answer:

40

Step-by-step explanation:

So she has 12 cucumbers to make 3 jars of pickles.

She uses 4 cucumbers to make each jar. (Based on the equation 12➗3 =4)

Shawtyyyy better be using those pickles on burgers and not eating it raw.

So she has 10 jars right? Right, and you know she used 4 pickles per jar, so

we can get the answer by the equation of 10 x 4 = 40

Have a great day shawtayyyyyy!

📚 Related Questions

Question
What is 4.1363636... as a fraction?
Solution 1

Answer:

x =  \frac{91}{22}.

Step-by-step explanation:

Given :  4.1363636...

To find : Write as fraction .

Solution : We have given that  

Let   x  = 4.1363636...

We can see number 36 ( 2 digit repeating ) so we will multiply it by 100

On multiplying both sides by 100

100x = 100 *  4.1363636...

100 x = 413 .63636 .....

We can write it in term of x

100 x = x + 409 .5

On subtracting both sides by x

100 - x = 409 .5

99 x = 409 .5

On dividing both sides by 99

x = \frac{409.5}{99}.

x =  \frac{4095}{990}.

x =  \frac{819}{198}.

On dividing both number by 9

x =  \frac{91}{22}.

Therefore, x =  \frac{91}{22}.

Solution 2

We have that the the Representation of 4.1363636 as fraction  is

4.1363636=\frac{517}{125}

From the question we are told that:

4.1363636. is in decimal form

Fraction

This is the representation of a number in the format of a numerator and a denominator

Generally, the Representation of 4.1363636 as fraction is mathematically given by

Having defined fractions we have that

4.1363636 \approx 4.136

Therefore

The 4.1363636 as fraction  is mathematically given by

4.1363636=\frac{517}{125}

in conclusion

The the Representation of 4.1363636 as fraction  is

4.1363636=\frac{517}{125}

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