Answer:
Step-by-step explanation:
The product of distances to the circle along a secant is the same for all secants intersecting a given point.
a. Secants SW and QT intersect at U. Thus ...
(UT)(UQ) = (US)(UW)
(1.5)(4) = (SU)(3)
SU = (4)(1.5)/3
SU = 2
__
b. Secants PT and PX intersect at P. Thus ...
(PQ)(PT) = (PR)(PX)
PX = (PQ)(PT)/PR) = (2.5)(2.5 +4 +1.5)/3 = 20/3
PX = 6 2/3
I'd say C...
I did the same thing today.
I solved it this way , hope it helps !!
Don’t forget a brainliest if it’s correct ;)
Answer: 
Step-by-step explanation:
The formula we need to use is:

We know that "T" is the total time for driving and hiking and "x" is the average velocity on the hike.
Knowing that the tourist drives 70 miles along the scenic highway and walk 7-mile walk along the hiking trail, and also knowing that the average velocity driving is 7 times that while hiking, we can conclude that the total time is:

Finally, simplifying the equation, we get that the total time for driving and hiking as a function of the average velocity on the hike, is:

Answer:
(1,7)
Step-by-step explanation:
Put the point (1,7) in y=2x+5
or, 7= 2×1+5
or, 7=7
which is true.