If the letters of the word $ARROGANCE$ are interchanged,first with fifth,second with sixth,third with seventh,fourth with eighth and the position of the ninth remains unchanged,then what will the new arrangement of letters be?

How many letters in the word $CLIENT$ remain in the same position when the letters are arranged in alphabetical order?

Select the series in which the letters skipped in between adjacent letters do not decrease in order.

Find which one word cannot be made from the letters of the given word: $TURBULENCE$.

In which of the following letter sequences,there is a letter leaving two letters of the alphabet in order,after the letters placed at odd-numbered positions and leaving one letter of the alphabet in order after the letters placed at even-numbered positions?

If the last four letters of the word $CONCENTRATION$ are written in reverse order,followed by the next two in reverse order,the next three in reverse order,and finally the first four in reverse order,which letter would be the eighth in the new arrangement,counting from the end?