Question
Express the following numbers in index form. : Cube root of 17
✓
Answer
$(17)^{\frac{1}{3}}$
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Fill in blanks:$\frac{-9}{14}+ \ ........ \ =-1$
→Test the divisibility of the following numbers by 11:
444444
444444
Observe the angles shown in the figure and write the following pair of angles.
- Interior alternate angles
- Corresponding angles
- Interior angles
Solve:
$x^4-(2 y-3 z)^2$
→$x^4-(2 y-3 z)^2$
Simplify the following using the formula $(a+b)^2=a^2+2 a b+b^2$ :
$(82)^2-(18)^2$
→$(82)^2-(18)^2$
Find the values of the following.
$\Big(\frac{1}{2}\Big)^{-2}+\Big(\frac{1}{3}\Big)^{-2}+\Big(\frac{1}{4}\Big)^{-2}$
→$\Big(\frac{1}{2}\Big)^{-2}+\Big(\frac{1}{3}\Big)^{-2}+\Big(\frac{1}{4}\Big)^{-2}$
Factorise:
$9 y^2-12 y+4$
→$9 y^2-12 y+4$
Add:
6ax - 2by + 3cz, 6by - 11ax - cz and 10cz - 2ax - 3by
6ax - 2by + 3cz, 6by - 11ax - cz and 10cz - 2ax - 3by
By what least number should the given number be divided to get a perfect square number? In case, find the number whose square is the new number.
$4500$
→$4500$
$(3 x-4 y)^2-25 z^2$
→