you r mad we will n0t answer it and just shut up . this site is for answers not for answering. fools.
The quotient of 18 and ( n ) is expressed mathematically as ( \frac{18}{n} ). This represents the result of dividing 18 by the value of ( n ). The final result will depend on the specific value of ( n ), and it is undefined if ( n ) is zero, as division by zero is not possible.
The expression "42 divided by n" represents a division operation where the dividend is 42 and the divisor is n. The result of this division will vary depending on the value of n. If n is a non-zero number, the quotient will be 42/n. However, if n is zero, the division is undefined in mathematics due to the concept of division by zero being undefined.
The question is unclear. If it's "why does a number added to its opposite give zero?" Generally, for any non-zero n, "adding the complement gives a zero result" i.e., for any n not zero, n -n = 0. You might think of old-fashioned pharmacist's scales - if the weights in both pans are identical, the pointer sits right in the middle of the scale.
Yes. Zero x zero is zero. This = zero / n where n is any integer.
The sum of any integer ( n ) and zero is ( n ).
Yes, the product of a multiple of 10 will always have a zero in the ones place. This is because any multiple of 10 can be expressed as (10 \times n), where (n) is an integer. Since multiplying by 10 shifts the digits to the left and adds a zero in the ones place, the result will always end in zero.
The net force on the crate sliding at a constant speed is zero. This is because the applied force of 75 N is balanced by the frictional force opposing the motion. As a result, the crate does not accelerate, and the net force is zero.
Zero is an integer which belongs to the sets of rational, real and complex numbers. It is the additive identity which means that, for any other number n, n + 0 = n = 0 + n. There is no such thing as a constituent on zero.
Division by zero is impossible.
A rational number is a ratio (or fraction) of 2 integers.So m / n (where m is any integer, and n is any integer except zero)will result in a rational number.
long nfact (long n) { long result; if (n < 2) return 1; for (result = n; n > 1; --n, result *= n); /* only works up to n==12 */ return result; }
When we add an integer to its additive inverse, the result is always zero. The additive inverse of an integer ( n ) is ( -n ), so ( n + (-n) = 0 ). This property holds true for all integers, demonstrating the fundamental concept of additive identity in mathematics.