- 25 - -6 - 4- is not same as

Given is,(– 25) × [6 + 4]= (– 25) × 10= – 250or (– 25) × [6 + 4]= (– 25) × 6 + (– 25) × 4= – 250So, The correct answer is (c)(– 25) × 6 × 4Justification( ...

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Standard VII

Mathematics

Multiplication of Integers

- 25 × [6 + 4...

Question

$(- 25) \times [6 + 4]$ is not same as

$(- 25) \times 10$

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$(- 25) \times 6 + (- 25) \times 4$

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$(- 25) \times 6 \times 4$

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$- 250$

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Solution

The correct option is C
$(- 25) \times 6 \times 4$

Given is,
$(- 25) \times [6 + 4]$
$= (- 25) \times 10$
$= - 250$
or
$(- 25) \times [6 + 4]$
$= (- 25) \times 6 + (- 25) \times 4$
$= - 250$
So,
The correct answer is (c) $(- 25) \times 6 \times 4$
Justification
$(- 25) \times 6 \times 4$ $= - 600$
Therefore, $(- 25) \times [6 + 4]$ $\neq$ $(- 25) \times 6 \times 4$ .
Hence, option C is correct.

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Given, $4 \times 6 \frac{1}{3}$ is equal to ___.

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Question 17

$(- 25) \times [6 + 4]$ is not same as

(a) $(- 25) \times 10$
(b) $(- 25) \times 6 + (- 25) \times (4)$
(c) $(- 25) \times (6) \times (4)$
(d) -250

Question 85 (g)

Evaluate
$\frac{6^{4} \times 9^{2} \times 25^{3}}{3^{2} \times 4^{2} \times 15^{6}}$

25

[62 - {6 \times 4 \times (19 - 2) o f 8}]

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(-25)×[6+4] is not same as

The correct option is C (-25)×6×4Given is,(–25)×[6+4]=(–25)×10=–250or (–25)×[6+4]=(–25)×6+(–25)×4=–250So, The correct answer is (c)(–25)×6×4Justification(–25)×6×4 =-600Therefore, (–25)×[6+4] ≠(–25)×6×4 .Hence, option C is correct.

$(- 25) \times [6 + 4]$ is not same as