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Find the unit digit in the cube of 3331
Find the cube root of 42875
Find the value of \(\left[(5^2+12^2)^{\frac{1}{2}}\right]^3 \) is
Three numbers are in the ratio 4:3:2. The sum of their cubes is 21384. The numbers are
In the five digit number 13ab4, a is the greatest single digit perfect cube and a is greater four times of b than the sum of the number and its cube root is
The smallest number by which 121 must be multiplied so that the product is a perfect cube is
So, 11 must be multiplied
The cube of an odd natural number is
The cubes of an odd natural number is always odd.
The length of each side of the cubical box is 1.5 m, its volume is
In the number a4b, a is the smallest two digit perfect cube and a’s unit digit exceeds b by 3 then the sum of the number and its cube root is
By what least number must 3125 be multiplied to make it perfect cube?
So, 5 must be multiplied
The value of \((a+b)^3-(a-b)^3 \)
If \( x+y = 3\) and \(xy = 2\) then the value of \(x^3-y^3\) is
State whether the statement are true (T) or false (F)
(a) cube of an odd number is even
(b) cube of an even number is even
(c) cube of an odd number is odd
Cube of an odd number is always odd.
Cube root of a number when divided by 5 results in 25, what is the number?
Let the number be x
Evaluate \(\left\{\left(6^2+(8^2)^{\frac{1}{2}}\right)\right\}^3 \)
If \(a^{\frac{1}{3}}+b^{\frac{1}{3}}+c^{\frac{1}{3}}=0 \) then the value of \((a+b+c)^3\) is
Which of the following is equal to \( \left(-\dfrac{3}{4}\right)^3\)?
Taking multiplicative inverse
The cube root of \(\dfrac{-2197}{1331} \) is
The value of \(\sqrt[3]{\dfrac{0.027}{0.008}}-\sqrt{\dfrac{0.09}{0.04}}-1 \) is
Which one of the following is a perfect cube?
The length of each side of the cubical box is 2.2m, its volume is
The largest four digit number which is a perfect cube is
If \(y=\sqrt[3]{2\dfrac{93}{125}} \), then the value of \( y\) is
The value of \( \sqrt[3]{\dfrac{-1728}{2744}}\) is
Simplify \( \sqrt[3]{64\times729}\)
The smallest number by which 128625 must be divided so that the quotient will be a perfect cube is
To collect rain water, Niki made a cubical tank which can hold \(\mathrm{91125\ m^3}\) water She uses this water for watering the plants. What is the height of the tank?
The cube of a number \(x\) is nine times of \(x\) then the value of \(x\) is, where \(x\ne0\) and \(x\ne-3\)
Evaluate \( \left[\left(\sqrt3]{\dfrac{-216}{42875}}+\sqrt[3]{\dfrac{64}{125}}\right)\right]\times\sqrt[3]{\dfrac{343}{1331}}\)
Which one of the following numbers is not a perfect cube?
Solve \( \sqrt[3]{-9800}\times\sqrt[3]{2240}\)
Take a number x and multiply it with 6. Take the cube of the resulting number. What is the ratio of this number to the cube of the original number?
Let the number be x
Multiply it by 6 = 6x
The cube of -13 is
If the volume of a cube is \(24389\ \mathrm m^3\), then the surface area of the cube is
There are two numbers such that sum of the numbers is 25 and their difference is 9. The sum of their cubes is
let the two number be and
Solve \( \sqrt[3]{-1568}\times\sqrt[3]{896}\)
There are three numbers a, b, c. b is 3 times a. c is 0.1 times b. The sum of their cubes is 28.027. The value of b is
The value of \(\sqrt[3]{\dfrac{2744}{4913}} \) is
Solve \((\sqrt{16^2+30^2})^3 \)
What is the smallest number by which 1600 must be divided so that the quotient will be a perfect cube?
So, 25 must be divided to get a perfect cube.