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## Give Four Pairs Of Physical Quantities Having The Same Dimensions.

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## Give Four Pairs Of Physical Quantities Having The Same Dimensions.

## Introduction

In mathematics, two quantities are said to be equal if they have the same dimensions. This means that, for example, the length and width of a rectangle are both equal to 12 inches. When it comes to physical quantities, sometimes things can get a little more complicated. In this blog post, we will explore four pairs of physical quantities having the same dimensions but different values. By doing so, you will gain a better understanding of how to solve problems involving physical quantities.

## The Hypotenuse

The hypotenuse of a right triangle is the length of the side opposite the right angle. It is also the shortest side of the triangle. The hypotenuse has three square roots, so it can be decomposed into two squares and a linear distance.

To find the length of the hypotenuse, divide one side by two and then add that value to the other side.

For example, if someone asks you to find the length of the hypotenuse in a right triangle and gives you lengths A and B as 2X and 3X respectively, you would do the following calculation:

2X + 3X = 5X

5X = 10X

10X = 15X

So, 15X is equal to the length of the hypotenuse.

## The Opposite Triangle

In geometry, there are four pairs of physical quantities having the same dimensions.

The first pair is length and width. They have the same dimensions, but they can be measured in different ways. Width can be measured with a ruler, and length can be measured with a yardstick.

The second pair is height and depth. They have the same dimensions, but they can also be measured in different ways. Height can be measured with a meter stick, and depth can be measured with a meter probe.

The third pair is weight and pressure. They have the same dimensions, but they can also be measured in different ways. Weight can be measured with an ounce scale, and pressure can be measured with a barometer.

The fourth pair is temperature and volume. They have the same dimensions, but they can also be measured in different ways. Temperature can be measured with a thermometer, and volume can be measured with a cup or container

## The Square

Four pairs of physical quantities having the same dimensions can be found by using the following equation:

P1xP2yP3z = P4

In this equation, P1, P2, P3, and P4 are the physical quantities. The dimension of a quantity is how many times it is measured along a particular axis. In this case, all four quantities have the same dimension because they are all measured in meters.

## Conclusion

Physical quantities having the same dimensions can be compared by comparing their mass and volume. To do this, divide the mass by the volume to get density. Example: 2 kg divided by 1 cm3 = 0.2 g/cm3

The dimensions of a physical quantity are the number of units in the quantity and their type. For example, there are 2 grams in a kilogram, which is a volume unit that can be compared to other volume units such as milliliters or teaspoons.

## The number of carbon atoms in each molecule of glucose.

Glucose is a monosaccharide, which means it has only one sugar unit. Carbohydrates are made up of carbon hydrogen and oxygen; monosaccharides contain these elements but not in large groups like polysaccharides (starches) or disaccharides (sugar).

## The force exerted by the air on a falling stone.

In physics, we often deal with quantities that have both magnitude and direction. A force is one such quantity: it has both a size and an orientation (for example, you could use a force to push or pull something). The magnitude of this vector quantity depends on two things: how much mass you’re dealing with (i.e., how heavy), and how fast it’s moving (if your friend was standing still while holding up her end of the couch, she wouldn’t be applying any force).

If there are multiple sources of forces acting on an object simultaneously–like gravity pulling down on it from above while wind pushes against its sides–then we add up all those individual components before adding them together into one final sum total value called “total external net force”.

## The weight of an object.

Weight is the force of gravity on an object. It can be measured using a spring scale, which measures how much weight is pulling down on it. The amount of force that acts on an object depends on its mass, so if you want to know how much weight there is in your car (or house), we’ll need to know its mass first.

Weight acts on all objects with mass regardless of where they are located–even if they’re not near Earth’s gravitational field!

## The amount of money you have in the bank.

Money is a physical quantity. It’s not abstract, like the number of dollars in your bank account. It can be seen, felt and touched–and sometimes even tasted! Money is also a measure of value: it tells us how much stuff we can buy with it. A $20 bill will buy more than two quarters; therefore, one $20 bill has more value than two quarters (assuming they’re both worth their face value). Money also serves as a medium of exchange: it allows us to exchange goods with each other without having to barter or trade directly for them ourselves. Finally, money stores value over time–you don’t have to spend your paycheck right away; instead you can put some away for later use (or investment).

## Takeaway:

What you should take away from this article is that you can use physical quantities to represent numerical values. For example, if you want to represent the number three in a physical quantity, then it would be represented by three apples or three pennies or whatever else you want. The key thing is that all of these objects have the same dimensions: they’re all one unit long (or tall).

There you have it, four pairs of physical quantities with the same dimensions. I hope this article has helped you understand what dimension is and how to use it in your own work.