Integer used to represent $30$ km towards the right:
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What is the number to be multiplied by $(-7)^{-1}$ so as to get $10^{-1}$ as the product?
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Simplify: $(-4)\times 63 = x \times 21$.
Find the value of $x$.
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Simplify: $\dfrac{(-33)\times(96)}{(11)\times(-24)}$.
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Given $-51\times x= 204$ and $-33\times y= -297$, then find the value of $-x\times y$.
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$-42\times x= 336$, $-28\times y= -84$
What is the value of $x$ and $y$ respectively?
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Product of two unlike integers is always:
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Without actual multiplication, then value of $687 \times 687 - 313 \times 313$
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$a$ should be $5$ to make the series $2,a,8,...$ to be in AP
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If the solution as $\cos p\theta +\cos q\theta=0$ are in $AP$ then the common difference is
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