Solve Group 'B' |8*2=16|; A = \{2, 4, 6\} and B = \{1, 2\} Represent AB in the set of ordered pairs and write the relation is double of aligned underline 2x+1 the

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Question

$$4 \cdot 1 = 2 \cdot ( 2 \cdot 6 \cdot 4 ) \cdot 18 \cdot 2 = 16$$

Verify

$\text{false}$

Solution Steps

Multiply $4$ and $1$ to get $4$.

$$4=2\times 2\times 6\times 4\times 18\times 2\text{ and }2\times 2\times 6\times 4\times 18\times 2=16$$

Multiply $2$ and $2$ to get $4$.

$$4=4\times 6\times 4\times 18\times 2\text{ and }2\times 2\times 6\times 4\times 18\times 2=16$$

Multiply $4$ and $6$ to get $24$.

$$4=24\times 4\times 18\times 2\text{ and }2\times 2\times 6\times 4\times 18\times 2=16$$

Multiply $24$ and $4$ to get $96$.

$$4=96\times 18\times 2\text{ and }2\times 2\times 6\times 4\times 18\times 2=16$$

Multiply $96$ and $18$ to get $1728$.

$$4=1728\times 2\text{ and }2\times 2\times 6\times 4\times 18\times 2=16$$

Multiply $1728$ and $2$ to get $3456$.

$$4=3456\text{ and }2\times 2\times 6\times 4\times 18\times 2=16$$

Compare $4$ and $3456$.

$$\text{false}\text{ and }2\times 2\times 6\times 4\times 18\times 2=16$$

Multiply $2$ and $2$ to get $4$.

$$\text{false}\text{ and }4\times 6\times 4\times 18\times 2=16$$

Multiply $4$ and $6$ to get $24$.

$$\text{false}\text{ and }24\times 4\times 18\times 2=16$$

Multiply $24$ and $4$ to get $96$.

$$\text{false}\text{ and }96\times 18\times 2=16$$

Multiply $96$ and $18$ to get $1728$.

$$\text{false}\text{ and }1728\times 2=16$$

Multiply $1728$ and $2$ to get $3456$.

$$\text{false}\text{ and }3456=16$$

Compare $3456$ and $16$.

$$\text{false}\text{ and }\text{false}$$

The conjunction of $\text{false}$ and $\text{false}$ is $\text{false}$.

$$\text{false}$$

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