Question
Define the following terms: Plane.
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Answer
Plane: A plane is a surface such that every point of the line joining any two point on it, 
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Expand the following:
$\Big(\frac{1}{\text{x}}+\frac{\text{y}}{3}\Big)^3$
→$\Big(\frac{1}{\text{x}}+\frac{\text{y}}{3}\Big)^3$
In figure, OA and OB are respectively perpendiculars to chords CD and EF of a circle whose centre is O . If $OA =$ OB, prove that $\overline{E C} \cong \overline{D F}$.
→Check the following are the solution of the equation $5x - 4y = 20. (0, -5)$
→Find the value of $x$ in the following:
$\frac{3^{3\text{x}}\times3^{2\text{x}}}{3^\text{x}}=\sqrt[4]{3^{20}}$
→$\frac{3^{3\text{x}}\times3^{2\text{x}}}{3^\text{x}}=\sqrt[4]{3^{20}}$
Locate the points $(5, 0), (0, 5), (2, 5), (5, 2), (-3, 5), (-3, -5)$ and $(6, 1)$ in the Cartesian plane.
→→
Factorize:
$\frac{8}{27}\text{x}^3+1+\frac{4}{3}\text{x}^2+2\text{x}$
→$\frac{8}{27}\text{x}^3+1+\frac{4}{3}\text{x}^2+2\text{x}$
Factorise:
$a^2-b^2+2 b c-c^2$
→$a^2-b^2+2 b c-c^2$
A hollow spherical shell is made of a metal of density $4.5\ g\ per\ cm ^3$. If its internal and external radii are $8 \ cm$ and $9 \ cm$ respectively, find the weight of the shell.
→The daily minumum temperature recorded (in ${}^{\circ} \mathrm{F}$) at a place during six days of a week was as under:
Find the mean temperature.
→|
Monday
|
Tuesday
|
Wednesday
|
Thursday
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Friday
|
Saturday
|
|
$35.5$
|
$30.8$
|
$27.3$
|
$32.1$
|
$23.8$
|
$29.9$
|