Question
Factorise:
x2 + 18x + 32

Answer

x2 + 18x + 32
= x2 + 16x + 2x + 32
= x(x + 16) + 2(x + 16)
= (x + 16)(x + 2)

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

Arun scored 36 marks in English, 44 marks in Hindi, 75 marks in mathematics and x marks in science. If he has secured an average of 50 marks, find the value of x.
The mean weight of a class of 34 students is 46.5kg. If the weight of the teacher is included, the mean rises by 500g. Find the weight of the teacher.
Is zero is rational number? Can you write it in the form $\frac{\text{p}}{\text{q}},$ where p and q are integers and $\text{q}\neq0?$
Hameed has built a cubical water tank with lid for his house, with each other edge 1.5 m long. He gets the outer surface of the tank excluding the base, covered with square tiles of side 25 cm. Find how much he would spend for the tiles if the cost of tiles is ₹ 360 per dozen.

Show that:
$\Big(\frac{\text{x}^{\text{a}^2+\text{b}^2}}{\text{x}^{\text{ab}}}\Big)^{\text{a}+\text{b}}\Big(\frac{\text{x}^{\text{b}^2+\text{c}^2}}{\text{x}^\text{bc}}\Big)^{\text{b}+\text{c}}\Big(\frac{\text{x}^{\text{c}^2+\text{a}^2}}{\text{x}^{\text{ac}}}\Big)^{\text{a}+\text{c}}=\text{x}^{2(\text{a}^2+\text{b}^2+\text{c}^2)}$
Find the mean of all factors of 10.
Read the passage given below and answer the questions:
Once four friends Rahul, Arun, Ajay and Vijay went for a picnic at a hill station. Due to peak season, they did not get a proper hotel in the city. The weather was fine so they decided to make a conical tent at a park. They were carrying 300m2 cloth with them. As shown in the figure they made the tent with height 10m and diameter 14m. The remaining cloth was used for the floor.

1. How much Cloth was used for the floor?
2. What was the volume of the tent?
Evaluate:
(103)3
Express the following in the form $\frac{\text{p}}{\text{q}},$ where p and q are integers and $\text{q}\neq0$:
$5.\overline2$