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The sum of the multiplication table of natural number ‘n’ is given by 55 × n. Find the sum of table of 10.
Concept: undefined >> undefined
The sum of the multiplication table of natural number ‘n’ is given by 55 × n. Find the sum of table of 19.
Concept: undefined >> undefined
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If
= 2x + 3,
= `3/2x + 7` and
= x – 3 then find the value of:
2
+
– ![]()
Concept: undefined >> undefined
If
= 2x + 3,
= `3/2x + 7` and
= x – 3 then find the value of:
`1/2`
+
– 3![]()
Concept: undefined >> undefined
If
= `3/4x - 2` and
= x + 6, then find the value of:
– ![]()
Concept: undefined >> undefined
If
= `3/4x - 2` and
= x + 6, then find the value of:
2
– `3/2`![]()
Concept: undefined >> undefined
Write an expression for the sum of 1 and twice a number n. If you let n be any odd number, will the result always be an odd number?
Concept: undefined >> undefined
x is a non-zero rational number. Product of the square of x with the cube of x is equal to the ______.
Concept: undefined >> undefined
am × an is equal to ______.
Concept: undefined >> undefined
If 21998 – 21997 – 21996 + 21995 = k.21995, then the value of k is ______.
Concept: undefined >> undefined
Square of `((-2)/3)` is ______.
Concept: undefined >> undefined
Which of the following is not true?
Concept: undefined >> undefined
`(-2)^31 xx (-2)^13 = (-2)^-`.
Concept: undefined >> undefined
`(11/15)^4 xx (_)^5 = (11/15)^9`
Concept: undefined >> undefined
`a^6 xx a^5 xx a^0 = a^-`
Concept: undefined >> undefined
(10 + 10)10 = 1010 + 1010
Concept: undefined >> undefined
xm + xm = x2m, where x is a non-zero rational number and m is a positive integer.
Concept: undefined >> undefined
xm × ym = (x × y)2m, where x and y are non-zero rational numbers and m is a positive integer.
Concept: undefined >> undefined
xm × xn = xm + n, where x is a non-zero rational number and m, n are positive integers.
Concept: undefined >> undefined
