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It so happens that squares and square roots (as well as other powers and roots) frequently occur in different scientific problems - physics, for example. An engineer must know such things. (Engineerings is basically "applied science".) If you are not planning to work in an engineering field, you'll probably not use much square roots, or other advanced math.
What else can I help you with?
How many squares of shingles on area of 1732square feet?
A square of shingles covers 100 square feet. So, you need 1732/100=17.32 square of shingles. If you can only buy whole number squares of shingles, you will need 18 squares of shingles to cover 1732 square feet.
How many squares do you need to make a bigger square?
3
How do you solve 2x equals 32 using square roots?
You don't need square roots for this, and there is no use for them in this context. You simply divide both sides of the equation by 2.You don't need square roots for this, and there is no use for them in this context. You simply divide both sides of the equation by 2.You don't need square roots for this, and there is no use for them in this context. You simply divide both sides of the equation by 2.You don't need square roots for this, and there is no use for them in this context. You simply divide both sides of the equation by 2.
How many squares does a pyramid have?
A pyramid need not have any square faces. It can have at most one.
How many more sides does a parellogram have than a square?
They have the same number of sides, namely 4. A square is a special case of a parallelogram. All squares are also parallelograms but all parallelograms need not be squares.
How many squares of shingles on area of 1732square feet?
A square of shingles covers 100 square feet. So, you need 1732/100=17.32 square of shingles. If you can only buy whole number squares of shingles, you will need 18 squares of shingles to cover 1732 square feet.
Which factors of 36 are perfect squares?
The factors of 36 are 1, 2, 3, 4, 6, 9, 12, 18, and 36. To determine which factors are perfect squares, we need to find the square root of each factor. The factors that have whole number square roots are perfect squares. In this case, the perfect squares among the factors of 36 are 1, 4, 9, and 36.
How many squares do you need to make a bigger square?
3
How do you solve 2x equals 32 using square roots?
You don't need square roots for this, and there is no use for them in this context. You simply divide both sides of the equation by 2.You don't need square roots for this, and there is no use for them in this context. You simply divide both sides of the equation by 2.You don't need square roots for this, and there is no use for them in this context. You simply divide both sides of the equation by 2.You don't need square roots for this, and there is no use for them in this context. You simply divide both sides of the equation by 2.
How many 16 inch squares do you need for 285 square feet?
160
How many 2x2 foot squares do I need to fill a 260 square foot space?
Oh, what a happy little question! To fill a 260 square foot space with 2x2 foot squares, you would need 65 squares. Just imagine each square as a little friend coming together to create a beautiful, harmonious space. Happy painting!
How many roofing squares are area 16' x60'?
There is 100 sq ft to one square. So, you will need 10 squares.
Why would you need to use square roots and cube root?
For school you will need to learn how to find square and cube roots in order to have the needed prerequisites to answer progressively harder and more complex problems.
How many squares are there in a 30x30 checkerboard?
There are 9,455 squares. All you need to do is add all of the square numbers up to 30, and you'll get you answer.
How many squares does a pyramid have?
A pyramid need not have any square faces. It can have at most one.
How many 3cm squares and 2cm squares do you need to get a total area 35sq cm?
You would need two 3 cm squares and two 2 cm squares to get a total area of 35 sq cm. A 3 cm square has an area of 9 sq cm and a 2 cm square has an area of 4 sq cm.
Why would I need to use square roots and cube roots?
Square roots and cube roots are mathematical operations that help us find the value that, when multiplied by itself (for square roots) or multiplied by itself twice (for cube roots), gives a specific number. They are useful in various fields such as engineering, physics, and computer science for calculations involving areas, volumes, and complex equations. Understanding square roots and cube roots allows for solving equations, simplifying expressions, and analyzing data more efficiently.
