Answer:

Step-by-step explanation:
We first translate the statement into an equation:

Then we simplify:

Always use PEMDAS as a key. Peretheses, Exponents, Multiplication, Division, Addition, and then Subtraction.
If the point (a, b) is in Quadrant IV of a coordinate plane, then the x-coordinate of (a, b) will be positive and the y-coordinate will be negative.
EX: (5, -5)
2(3x+7)=6x+14 you're using the distributive property in this
Answer:
Therefore,
IU = 7x = 7×1 = 7 units
Step-by-step explanation:
Given:
Δ TRU and Δ IRU are right angle triangle.
TU = 2x + 5
IU = 7x
RU = common Hypotenuse
To Find:
IU = ?
Solution:
In right angle triangles Δ TRU and Δ IRU we have sine identity as

Now,
∠ TRU = ∠ IRU = 19° ............Given
Substituting the given values in it we get

Therefore,
IU = 7x = 7×1 = 7 units