Is 0.9375 Rational Or Irrational (2024)

1. Determine if 0.9375 is rational or irrational and give a reason for your ..

Jan 1, 2021 · Sure, here are the step by step solutions: Step 1: Recall the definition of a rational number. A rational number is any number that can be ...
Solution For Determine if 0.9375 is rational or irrational and give a reason for your answer.

Sep 29, 2021 · A rational number is a number that can be expressed as the quotient of two integers (a fraction), where the denominator is not zero.
Step 1: Convert the running speed from meters per second to meters per minute. $3 m/s$ is equivalent to $180 m/min$ and $2 m/s$ is equivalent to $120 m/min$. Step 2: Let the time taken for the first half of the journey be $x$ minutes and for the second half be $y$ minutes. Step 3: Set up the equations based on the given information. The first equation represents the distance covered by Ahmad running at 3 m/s for the first half and walking at 2 m/s for the second half: $180x = 120y$. Step 4: The second equation represents the total time taken for the entire journey: $x + y = 55$. Step 5: Solve the system of equations. From the first equation, we can express $y$ in terms of $x$: $y = \frac{3}{2}x$. Step 6: Substitute $y$ into the second equation: $x + \frac{3}{2}x = 55$. Step 7: Solve for $x$: $x = 22$ minutes. Step 8: Substitute $x$ back into the first equation to find $y$: $y = 33$ minutes. Step 9: Calculate the total distance covered by Ahmad: $180 \times 22 + 120 \times 33 = 3960 + 3960 = 7920$ meters. Therefore, the distance Ahmad has to travel to reach school is 7920 meters.

Apr 11, 2015 · Anything that can be expressed as a fraction with an integer numerator and an integer denominator is rational. 0.375=3751000
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Anything that can be expressed as a fraction with an integer numerator and an integer denominator is rational. 0.375 = (375)/(1000) and is therefore rational. Any number which when written as a decimal form which terminates (that is ends with only 0-value digits following the last digit) or any decimal form number that ends with a sequence which repeats indefinitely is rational. For example, both 0.3750000[0...] and 6.7292929[29...] (with the 29 pattern repeating forever) are rational An irrational number might look like: 4.37337333733337... where the number of 3's between 7's increases by 1 with each segment of the series (Note this is only an example. There are many different ways in which the sequence can be non-repeating).

Jan 29, 2024 · Answer: 15/16 as a decimal is 0.9375. To ... When you divide 15 by 16, the result is 0.9375. ... Decimal Expansions of Rational Numbers. Real ...
What is 15/16 as a Decimal?

For example, some cubic equations with rational coefficients have roots that are irrational complex numbers. Cubic function.
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$What is .9375 as a fraction? [SOLVED] - Cuemath$

A decimal that is nonterminating with no repeating pattern in an irrational number. The set of real numbers consists of the set of all rational numbers and the ...

Show that √2 is irrational. 03:23. View Solution · The rational number in between 12and√1 is……… 03:20. View Solution · 2x2+3x−1=0 is a quadratic equation the ...
0.9375=…………..