find the unit digits of the cube of each of the following numbers 3321​

Answers 1

Step-by-step explanation:

The unit's digit of 3321

The only numbers whose cubes end with 4 are the numbers which have 4 in their unit's place. Hence cube root of 3321 has 4 in unit's place.

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Other related questions that may help you

simpliy the following algebraic expression 6/7pqr (1/3pq - 5pr^3

Answer:

Step-by-step explanation

Step 1:-

6/7pqr(1/3pq- 5pr^3)

Step2:-

Multiplying:-

( 6/7. 1/3. p^2q^2.r - 6/7. 5 p^2qr^3)

And by simplification answer is =

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If p/q = (3/2)^-2÷ (6/7)^0,find the value of ( p/q)^-3​

Answer:

The value of (p/q)^-3 is 729 / 64.

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Answer:

729/64

Step-by-step explanation:

Any number or variable power zero = 1.

so (6/7)^0 = 1

Now p/q = (3/2)^-2. [since (a/b)^-n = (b/a)^n]

= (2/3)^2 = 4/9

now (p/q)^-3 = (4/9)^-3

= (9/4)^3

= 729/64

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