If m,n,p,q are consecutive integers then the value of `i^(m)+i^(n)+i^(p)+i^(q)` is

If m, n, p, q are four consecutive integers, then the value of ( i^m + i^n + i^p + i^q ) is

If n is any positive integer then the value of (i^(4 n+1)-i^(4 m-1))/(2)=

If n, p, q, and r are consecutive integers, what is their sum?

If a is any real number and m;n are positive integers; then (a^(p))/(a^(q))=a^(p-q)

If a is any real number and m;n are positive integers; then (a^p)^q = a^(pq) = (a^q)^p

Write the following rational numbers in the form of p//q, where q is of the form 2^(n)5^(m) where n,m are non-negative integers and then write the numbers in their decimal form. (i) 3/4

If a is any real number and m;n are positive integers; then a^(p)xx a^(q)=a^(p+q)

Find the truth values of (i) ~ p to q " " (ii) ~ ( p to q)

Find the truth values of (i) ~ p to q " " (ii) ~ ( p to q)

Find the truth values of (i) ~ p to q " " (ii) ~ ( p to q)