Easy Maths Questions (for all ages and for fun)

How to spell 'Maths'?

1 + 1 =

17 - 5 =

4 x 2 =

Solve this simple equation:

 $\frac{\left(2x\right)^3\times\frac{6x-29}{x^2-21}}{\cos\left(60\degree\right)\times\frac{floor\left[\sin\left(14.4775122\degree\right)\right]}{\left(x^4+75\right)\div7}}=x^3$ 

Solve the following Equation:

 $15-6x=x^3+8$ 

This is an infinite sentence 'what what what what what what what...' that repeats space and the word 'what'. Which letter is it for the 175th letter in this infinite sentence?

• 'w'

• 'h'

• 'a'

• 't'

• space

Simplify this Extremely hard expression. Take yout time on it. $\left(\frac{26\div\frac{15_3}{372\zeta+\frac{3\sqrt{i\cdot153}}{\text{34}}}}{\frac{\sqrt{24^{-3}-\log_{23}2}}{\sum_{12}^{14\lim_{23\rightarrow19}}\times\prod_{\frac{72}{31}\times10^{15.7}}^{\log_{62.62}83.103\alpha}}}\times\sqrt{\frac{\partial\oint_{\lim_{17\beta\rightarrow198}}^{172}}{\partial\prod_{192}^{183}}}-\frac{\lim_{\frac{103\rightarrow173}{\lim_{902361\rightarrow1464820}}}}{1723\times\log_{174.14}18\cdot3}\right)\div\log_{\frac{172+\frac{\lceil26\times\sqrt{2632}}{\frac{\partial\log_{15}15352}{1624y}}\rceil}{1\frac{\sum_{\overline{157}\overrightarrow{162.62}}^{\log_{620.1}\lim_{70.23\rightarrow62.1652}}}{\oint_{0.61}^{1632}}}}\int_x^{\sqrt{\frac{\frac{\text{d}6126}{\text{d}\lim_{163.31\rightarrow17.26}}}{\frac{261737575^{166865}}{76435564347^{253}}}}}\times\frac{1531^{12^{\frac{12561}{\int_{17347}162}}}\times\frac{3\times15\div3-3^3+\frac{1512}{126}}{\sum_{17263}^{1783325}}\times\oint_{17275752}^{17472}}{\lim_{\frac{1742\rightarrow17682}{\frac{\partial\log_{16}17}{\partial\sum_{1734842}^{178363}}}}}\div173_{16\cdot2\overline{16\rho}}^{\frac{\sum_{\lim_{842\rightarrow173}}^{732}}{\sqrt{\oint_{1635}^{6341}+\log_{631}707}}}=$  

Alan has 132 red cows, 912 blue elephants and 28580 mice in his farm. What color is the chicken who locates at the coordinate 64.00016420244°W and 5.14009991415712°S

Calculate $\sin\left(0\right)$