List of top Mathematics Questions

The measures of two adjacent angles of a parallelogram are in the ratio \(3 : 2\). Find the measure of each of the angles of the parallelogram.

Add the following ab– bc, bc – ca, ca – ab.

Verify that the given functions (explicit or implicit) is a solution of the corresponding differential equation: y-cos y=x :(ysin y+cosy+x)y'=y

Verify that the given functions (explicit or implicit) is a solution of the corresponding differential equation: xy = log y+C : y'= \(\frac{y^2}{1-xy}\,(xy\neq 1)\)

Can a quadrilateral \(ABCD\) be a parallelogram if 

1. \(\angle D + ∠B = 180°\)? 
2. \(AB = DC = 8 \;cm\), \(AD = 4 \;cm\) and \(BC = 4.4 \;cm\)? 
3. \(∠A = 70°\) and \(∠C = 65°\)?

Given a parallelogram \(ABCD\). Complete each statement along with the definition or property used. 

1. \(AD\) = ...... 
2. \(\angle \; DCB\) = ...... 
3. \(OC\) = ...... 
4. \(m\; \angle \;DAB + m \;\angle \;CDA\) = ......

Solve and check result: \(2x - 1 = 14 - x\)

Solve and check result: \(4z + 3 = 6 + 2z\)

Solve and check result: \(5x + 9 = 5 + 3x\)

Solve and check result: \(5t - 3 = 3t - 5\)

Solve the following equation and check your result: \(3x = 2x + 18\)

How many sides does a regular polygon have if each of its interior angles is \(165\degree\)?

How many sides does a regular polygon have if the measure of an exterior angle is \(24\degree\)?

Find the measure of each exterior angle of a regular polygon of 

1. 9 sides 
2. 15 sides

What is a regular polygon? State the name of a regular polygon of 

1. 3 sides 
2. 4 sides 
3. 6 sides

Given here are some figures.

Classify each of them on the basis of the following. 

1. Simple curve 
2. Simple closed curve 
3. Polygon 
4. Convex polygon 
5. Concave polygon

Simplify and solve the linear equation \(0.25(4f-3)=0.05(10f-9)\)

Simplify and solve the linear equation \(3(5z-7)-2(9z-11)=4(8z-13)-17\)

Solve the linear equation: \(\frac{x-5}{3}=\frac{x-3}{5}\)

Solve the linear equation: \(x+7-\frac{8x}{3}=\frac{17}{6}-\frac{5x}{2}\)

A= the domain off where $f(x) = \log \, x^2$ and $B$ = the domain of g where $g(x) = 2 \log \: x$, then $A-B =$

Solve the linear equation: \(\frac{n}{2}-\frac{3n}{4}+\frac{5n}{6}=21\)

Solve the linear equation \(\frac{x}{2}-\frac{1}{5}=\frac{x}{3}+\frac{1}{4}\)