A piece of ribbon folded five times is placed along a 30 cm long measuring scale as shown in figure.

The length of the ribbon is between
$(a)$. 1.15 m – 1.25 m
$(b)$. 1.25 m – 1.35 m
$(c)$. 1.50 m – 1.60 m
$(d)$. 1.60 m – 1.70 m"

Tutorialspoint

Simply Easy Learning

---

Updated on 10-Oct-2022 13:30:24

0 Views

Print Article

• Related Articles
• A piece of ribbon folded five times is placed along a 30 cm long measuring scale as shown in Fig.The length of the ribbon is between.A. 1.15 m - 1.25 mB. 1.25 m - 1.35 mC. 1.50 m - 1.60 mD. 1.60 m - 1.70 m"\n
• A godown measures $40\ m \times 25\ m \times 10\ m$. Find the maximum number of wooden crates each measuring $1.5\ m \times 1.25\ m \times 0.5\ m$ that can be stored in the godown.
• A godown measures \( 40 \mathrm{~m} \times 25 \mathrm{~m} \times 15 \mathrm{~m} \). Find the maximum number of wooden crates each measuring \( 1.5 \mathrm{~m} \times 1.25 \mathrm{~m} \times 0.5 \mathrm{~m} \) that can be stored in the godown.
• The roots of the equation $x^{2} -3x-m( m+3) =0$, where m is a constant, are:$( A) m, m+3$$( B)-m, m+3$$( C)m, -(m+3)$$( D)-m,-(m+3)$
• From a cloth of 5 m long, a piece of length 2 m 85 cm is cut off. What is the length of the remaining piece?
• Express as km using decimals.(a) 8 m(b) 88 m(c) 8888 m(d) 70 km 5 m
• A room is $8.5\ m$ long, $6.5\ m$ broad and $3.4\ m$ high. It has two doors, each measuring $( 1.5\ m\ by\ 1\ m)$ and two windows, each measuring$( 2\ m\ by\ 1\ m)$. Find the cost of painting four walls at $Rs.\ 160$ per $m^2$.
• Figure shows a measuring scale which is usually supplied with a geometry box. Which of the following distance cannot be measured with this scale by using it only once?$(a)$. 0.1 m$(b)$. 0.15 m$(c)$. 0.2 m$(d)$. 0.05 m"
• If an object is placed at a distance of 0.5 m in front of a plane mirror, the distance between the object and the image formed by the mirror will be$(a)$. 2 m$(b)$. 1 m$(c)$. 0.5 m$(d)$. 0.25 m
• For some integer $m$, every even integer is of the form,b>(A) $m$(B) $m + 1$(C) $2m$(D) $2m +1$
• Find the cost of digging a cuboidal pit $8\ m$ long, $6\ m$ broad and $3\ m$ deep at the rate of $Rs.\ 30$ per $m^3$.
• A bus moving along a straight line at $20\ m/s$ undergoes an acceleration of $4\ m/s^2$. After 2 seconds, its speed will be:(a) $8\ m/s$(b) $12\ m/s$(c) $16\ m/s$(d) $28\ m/s$
• A bus travels 54 km in 90 minutes. The speed of the bus is$(a)$. 0.6 m/s$(b)$. 10 m/s$(c)$. 5.4 m/s$(d)$. 3.6 m/s
• If $M$ is the mean of $x_1, x_2, x_3, x_4, x_5$ and $x_6$, prove that$(x_1 - M) + (x_2 - M) + (x_3 - M) + (x_4 - M) + (x_5 - M) + (x_6 - M) = 0$.
• Snehal has a red ribbon that is \( 80 \mathrm{~cm} \) long and a blue ribbon. \( 2.20 \mathrm{~m} \) long. What is the ratio of the length of the red ribbon to that of the blue ribbon?