Answer:
tan t = 7/24
csc t = 25/7
sec t = 25/24
cot t = 24/7
Step-by-step explanation:
From the question, we're told that sin t = 7/25 and cos t = 24/25. Since we know the identities of sine and cosine to be as follows we can go ahead and determine tan t as shown below;

Let's go ahead and find cosecant t (csc t);

For sec t, we'll have;

For cot t;
