n = number
64/n
====
58
s - 20
To find the total number of seconds in 5 minutes, you first convert minutes to seconds: (5 \text{ minutes} \times 60 \text{ seconds/minute} = 300 \text{ seconds}). The expression can be represented as ((300 + 5) \div (5 \times 5)). This simplifies to (305 \div 25), representing the total seconds divided by the product of 5 seconds multiplied by 5 seconds.
The expression "64 s on a c b" likely refers to the phrase "64 seconds on a clock face" or "64 seconds on a countdown timer." If that's the case, the answer would depend on the context or the specific question being asked about this time duration. If you can provide more details or clarify the context, I would be happy to assist further!
The algebraic expression for twice a number ( k ) plus the quantity ( s - 2 ) can be written as ( 2k + (s - 2) ). This combines the two components by first calculating twice the value of ( k ) and then adding the result to ( s - 2 ). Therefore, the complete expression is ( 2k + s - 2 ).
s divided by 6
58
The square root(s) of 64: ± 8
s - 20
The "s" in m/s^2 stands for seconds, representing the unit of time in the expression for acceleration.
64
s + 9
141, 349, 557, 765, 973, etc...
To find the total number of seconds in 5 minutes, you first convert minutes to seconds: (5 \text{ minutes} \times 60 \text{ seconds/minute} = 300 \text{ seconds}). The expression can be represented as ((300 + 5) \div (5 \times 5)). This simplifies to (305 \div 25), representing the total seconds divided by the product of 5 seconds multiplied by 5 seconds.
The expression "64 s on a c b" likely refers to the phrase "64 seconds on a clock face" or "64 seconds on a countdown timer." If that's the case, the answer would depend on the context or the specific question being asked about this time duration. If you can provide more details or clarify the context, I would be happy to assist further!
(1010)1
The algebraic expression for twice a number ( k ) plus the quantity ( s - 2 ) can be written as ( 2k + (s - 2) ). This combines the two components by first calculating twice the value of ( k ) and then adding the result to ( s - 2 ). Therefore, the complete expression is ( 2k + s - 2 ).