"h(t) > 25" is an inequality statement which means that the value of h(t) is greater than 25. In other words, the quantity represented by h(t) is larger than 25.
To solve "h(t) > 25", you need to isolate the variable h(t) on one side of the inequality symbol and the constant value of 25 on the other side. This can be done by using algebraic operations such as addition, subtraction, multiplication, and division.
Yes, "h(t) > 25" can be graphed on a number line or a coordinate plane. The graph will show all the values of h(t) that are greater than 25 as a shaded region or line.
The solution set for "h(t) > 25" is all the possible values of h(t) that satisfy the inequality. This can be represented as an interval or a set of numbers, depending on the form of the solution.
Yes, the solution for "h(t) > 25" can include negative numbers. As long as the value of h(t) is greater than 25, it can be any real number, including negative numbers.