Identify the term that will replace the ?
$6, 13, 25, 51, 101, ?$

201

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202

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203

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205

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Solution

The correct option is D $203$
The pattern is $\times 2 + 1$ , $\times 2 - 1$ , $\times 2 + 1$ , $\times 2 - 1$ , ..
So, missing term $= 101 \times 2 + 1 = 203$
Hence,option C is the correct answer.

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Similar questions

The weight of coffee in 70 jars is shown in the following table :

$\begin{matrix} Weight (in grams) : & 200 - 201 & 201 - 202 & 202 - 203 & 203 - 204 & 204 - 205 & 205 - 206 Frequency : & 13 & 27 & 18 & 10 & 1 & 1 \end{matrix}$

Determine the variance and standard deviation of the above distribution.

Q. The weight of coffee (in

g m s

) in

70

packets is given in the following table.

Weight (in $g m s$ )	No. of Packets
$200 - 201$	$12$
$201 - 202$	$26$
$202 - 203$	$20$
$203 - 204$	$9$
$204 - 205$	$2$
$205 - 206$	$1$

Hence determine the modal weight of coffee packet.

Q. Question 18
The weight of coffee in 70 packets are shown in the following table

\begin{matrix} W e i g h t (i n g) & N u m b e r o f p a c k e t s 200 - 201 & 12 201 - 202 & 26 202 - 203 & 20 203 - 204 & 9 204 - 205 & 2 205 - 206 & 1 \end{matrix}

Determine the model weight.

Q. Question 4
The weights of tea in 70 packets are shown in the following table

\begin{matrix} Weight(in~g) & Number of packets 200 - 201 & 13 201 - 202 & 27 202 - 203 & 18 203 - 204 & 10 204 - 205 & 1 205 - 206 & 1 \end{matrix}

Find the mean weight of packets.

Q. The weight of coffee (in gm) in 70 packets is given below.

Weight(in gm)	200-201	201-202	202-203	203-204	204-205	205-206
No. of packets	12	26	20	9	2	1

Determine the modal weight of coffee in the packets.

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Identify the term that will replace the ?6,13,25,51,101,?

The correct option is D 203The pattern is ×2+1, ×2−1, ×2+1, ×2−1, ..So, missing term =101×2+1=203Hence,option C is the correct answer.

Identify the term that will replace the ?
$6, 13, 25, 51, 101, ?$

The correct option is D $203$
The pattern is $\times 2 + 1$ , $\times 2 - 1$ , $\times 2 + 1$ , $\times 2 - 1$ , ..
So, missing term $= 101 \times 2 + 1 = 203$
Hence,option C is the correct answer.