Multiplying and dividing integers - class-VI
Description: multiplying and dividing integers | |
Number of Questions: 97 | |
Created by: Vijay Puri | |
Tags: negative numbers numbers : revision number system maths the integers integers integers, powers and roots multiplication and division of integers integer, power and roots |
Simplfy $3\times (-1)$
The value of $\displaystyle\ \frac{15\times (-24)\times-18}{-(27)\times (20)}$ is
The value of $-5\times-12\times 2\times-3$ is
Multiply $4\times(-3)\times (-2) \ and\ 6\times(-5)$
Divide:
$(-60 \times -72) \ by\ (36\times (-15))$
The value of $-5\times -2\times -2\times-3$ is
Multiply:
$(-5)\times 8$ and $3\times (-2)$
Evaluate $\displaystyle\ \frac{(-8)\times8\times(-8)\times(-8)}{(-4)\times(-4)\times(-4)\times(-4)}$
Divide $(-54) \times (64) \ by \ (-27) \times (-128)$
Find the value of $(-144)\div(+16)$
Evaluate $\displaystyle\ \frac {(-16)\times (-8)\times (-81)}{(-18)\times 32}$
Divide $96×(−25)\ by\ (−75)×(−16)$
Sign of the product of 231 negative integers and 9 positive integer is
The positive integer whose product with $-1$ is
Product of two integers with unlike signs is
Product of two integers with like signs is
-112 $\times$ _______= +112
$(+132) $ $\div$ $ (-12)$
Multiplication of a negative integer for even number of times gives a _________ number.
(-12) $\times$ (-3) $\times$ (+4) $\times$ (-6) =
68 $\times$ ____ = -68
If the dividend and divisor have unlike signs then the quotient will be___.
(-6) $\times$ (-2) =
If the dividend and divisor have like signs then the quotient will be_____.
Multiplying a negative integer for odd number of times gives a _______number.
Square of any -ve integer is
$5. { 63 } \ \times 11$ is equal to
(-32) $\div$ (-4)=____
Positive of a negative integer is____.
$(-144) $$\div$$ (+16)$
The product of two factors with unlike signs is ...........
The value of $\displaystyle \frac{1\div\frac{2}{3}\times \frac{3}{4} }{1\div \frac{2}{3}\times \frac{3}{4}}$ on simplification is
The value of $\displaystyle \frac{0.9\times 0.9\times 0.9+0.1\times 0.1\times 0.1}{0.9\times 0.9-0.9\times 0.1+0.1\times 0.1}$ on simplification is
The simplified value of $\displaystyle y^{4}\div y$ of $\displaystyle y^{3}\div y^{2}\times y^{5}\div y^{3}$ is
The product of any number and "0" is ___
$\displaystyle (-8)\times (-2)\times (+3)\times (-4) = $
Sixth power of (-2) is
$Factor \times Factor$ is equal to ____ .
Value of $\displaystyle { 2 }^{ 2 }{ \times (-3) }^{ 2 }{ \times 2 }^{ 2 }{ \times (-4) }^{ 2 } $ is
$8 - [ 12 - ({ - 2 \times - 4 (4 of -4 ) }) ] $=
Observe the given multiplies of 37
$\displaystyle 37\times 3$ = 111
$\displaystyle 37\times 6$ = 222
$\displaystyle 37\times 9$ = 333
$\displaystyle 37\times 12$ = 444
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Find the product of $\displaystyle 37\times 27$ ?
The value of $555 \displaystyle \times 193 - 555 \displaystyle \times 93$ is
(-32) $\displaystyle \div $ (-4)
Solve $-132\div11$
Product of two integers with unlike signs is
Solve ($-144\displaystyle \div 16$)
If the dividend and divisor have unlike signs then the quotient will be _____
-112 $\displaystyle \times $ _____ = +112
Evaluate $-12\displaystyle \times 21$
Evaluate $(-6)$ $\displaystyle \times $ $(-2) $
If ${ B }^{ 3 }A< 0$ and $A> 0$, which of the following must be negative?
Evaluate:$144\div-12$
Evaluate:$-456\div12$
State the following statement as True or False.
Multiplication and Division of two negative numbers is always a negative number.
Find the value of $x$ in this equation : $\dfrac{392}{x}=-196$.
Simplify the following :-
$(-441)\div(21)$=?
Simplify the following :-
$\dfrac{39\times(-42)}{(-13)}$= ?
What is the value of $x$ in the following equation?
$-319\div x =-11$.
State the following statement is True or False
Multiplication and Division of two negative numbers is always a negative number
$-32\times x= 160$, $-23\times y= -115$
What is the value of $x\div y$?
State the following statement is True or False
Multiplication of one negative number and one positive number results into negative number
State the following statement is True or False
The value of $-32\times -13= -416$
Which of the following statements is true?
The sign of the product of two unlike integers is __________.
What will be the sign of the product if we together multiply $199$ negative integers and $10$ positive integers?
Which of the following statement is CORRECT?
The product of each negative integer with $-1$ is always ______.
A teacher assigns $5$ points for a correct answer, and $-2$ points for an incorrect answer, and $0$ points for leaving the questioned unanswered. What is the score for a student who had $22$ correct
answers, $15$ incorrect answers, and $7$ unanswered questions?
The temperature at Bar Harbor, Maine, was $-3^{o}$ F. It then dropped during the night to
be $4$ times as cold. What was the temperature then?
The square of any natural number cannot be in the form of
If the product of two integers is $72$ and one of them is $-9$, then the other integer is.
State whether the statement is true/false.
Which of the following statements are true?
Of the two integers, if one is negative, then their product must be positive.
Evaluate $\displaystyle\ \frac {5\times (-144)\times (-27)}{(-15)\times(18)\times(-16)}$
Solve: ${(-12)\times (-3) \times 4\times (-6) =}$ ?
$(-12) \times (+21) =$
If the dividend and divisor have like signs then the quotient will be .......... .
Sign of the product of 231 negative integer and 9 positive integer is
One integer is greater than the other by $+4$. If one number is $-16$ then the other is_____.
The product of each positive integer with $-1$ is always ______.
Product of two integers is $-48$. If one of the integers is $-6$ then the other is
$(-1)^{11}$ value is
$\displaystyle -84\times \quad ......= +84 $
$\displaystyle (148)\div (-4)\quad =$
$\displaystyle 78\times \quad ....... = -78 $
$\displaystyle (-8)\times (-4) =$
Suppose we represent the distance above the ground by a positive integer and that below the ground by a negative integer, then answer the following:
An elevator descends into a mine shaft at the rate of $5$meters per minute. What will be its position after one hour?
$\displaystyle (-24)\times (-2)\times (-2)\times 0\times (-4) =$
Integer used to represent $30$ km towards the right:
What is the number to be multiplied by $(-7)^{-1}$ so as to get $10^{-1}$ as the product?
Simplify: $(-4)\times 63 = x \times 21$.
Simplify: $\dfrac{(-33)\times(96)}{(11)\times(-24)}$.
Given $-51\times x= 204$ and $-33\times y= -297$, then find the value of $-x\times y$.
$-42\times x= 336$, $-28\times y= -84$
What is the value of $x$ and $y$ respectively?
Product of two unlike integers is always:
Without actual multiplication, then value of $687 \times 687 - 313 \times 313$