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Verdich [7]
3 years ago
6

A student can solve 20 problems in 30 minutes. How long would it take him to solve 50 problems? (Assume that the student works a

t the same pace).
Mathematics
2 answers:
cupoosta [38]3 years ago
8 0

Student takes 75 minutes to solve 50 problems.

<u>SOLUTION: </u>

Given that, a student can solve 20 problems in 30 minutes.  

We have to find the time to solve 50 problems. (Assume that the student works at the same pace).

Now, we know that,  

\Rightarrow 20 \text { problems } \rightarrow 30 \text { minutes } \\\\ \text{Then, } 50 \text { problems } \rightarrow \text { (let it be) n minutes. }

So, by cross multiplication method,

\Rightarrow n \times 20=30 \times 50 \rightarrow 2 \times n=30 \times 5 \rightarrow 2 n=150 \rightarrow n=75

Cross multiplications steps: (To find Single Variable)

Step 1: Multiply the numerator of the left-hand fraction by the denominator of the right-hand fraction.

Step 2: Multiply the numerator of the right-hand fraction by the denominator of the left-hand fraction.

Step 3: Set the two products equal to each other.

Step 4: Solve for the variable.

Zigmanuir [339]3 years ago
3 0

Answer:

Step-by-step explanation:

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canning operation is designed to fill cans with 14.5 oz of ingredients, on average, with a standard deviation of 0.1 oz. Nine ca
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Answer:

SE = 0.025

Step-by-step explanation:

We are given;

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Sample standard deviation; s = 0.075

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3 years ago
What is coordinate geometry​
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A rectangular floor is 18ft long and 12 ft wide. Lamar wants to carpet the floor with carpet tiles sold by square yard. Use the
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1 year ago
Given the domain {-4, 0, 5}, what is the range for the relation 12x 6y = 24? a. {2, 4, 9} b. {-4, 4, 14} c. {12, 4, -6} d. {-12,
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The domain of the function 12x + 6y = 24 exists {-4, 0, 5}, then the range of the function exists {12, 4, -6}.

<h3>How to determine the range of a function?</h3>

Given: 12x + 6y = 24

Here x stands for the input and y stands for the output

Replacing y with f(x)

12x + 6f(x) = 24

6f(x) = 24 - 12x

f(x) = (24 - 12x)/6

Domain = {-4, 0, 5}

Put the elements of the domain, one by one, to estimate the range

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= (72)/6 = 12

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= (24)/6 = 4

f(5) = (24 - 12(5)/6

= (-36)/6 = -6

The range exists {12, 4, -6}

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