Question
Classify the decimal form of the given rational numbers into terminating and non-terminating recurring type. : $\frac{2}{11}$
✓
Answer
Denominator = 11 = 1 x 11
Since, the denominator is other than prime factors 2 or 5.
$\therefore$ the decimal form of the rational number $\frac{2}{11}$ will be non-terminating recurring type.
Since, the denominator is other than prime factors 2 or 5.
$\therefore$ the decimal form of the rational number $\frac{2}{11}$ will be non-terminating recurring type.
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
Simplify:$\big(-3+\sqrt{5}\big)\big(-3-\sqrt{5}\big)$
→Which of the following figures lie on the same base and between the same parallels. In such a case, write the common base and two parallels:
Factorize the following expressions:
$1 - 27a^3$
→$1 - 27a^3$
Find five different solution of the following equations:
3y = 4x
3y = 4x
Factorise:$125\text{a}^3+\frac{1}{8}$
→Expand:
$(3x + 2)^3$
→$(3x + 2)^3$
Express the following equation in the form ax + by + c = 0 and indicate the values of a, b, c in case.
3y - 2x = 6
3y - 2x = 6
Factorise:
$15x^2 + 2x - 8$
→$15x^2 + 2x - 8$
Find the value of x in the following:$\frac{3^{3\text{x}}\times3^{2\text{x}}}{3^\text{x}}=\sqrt[4]{3^{20}}$
→Construct the following angles at the initial point of a given ray and justify the construction:
- 45°
- 90°