Tutors Answer Your Questions about Pythagorean-theorem (FREE)
Question 773501: PQR is a triangle right angled at P. The lengths of the sides PQ, QR and PR are rcm p cm and q cm, respectively. Semi-circles are drawn on each side of the triangle. Show that the sum of the areas of the semi - circles, A, can be expressed as A = 1/4 π * p^2
Click here to see answer by KMST(5328)  |
Question 778598: Hi. My brain is being fried by this equation. I have been trying to solve it for three hours. The textbook says the answer is the square root of 20, but I am still unable to work it out. Using the Pythagorean Theorem, calculating the distance between A and B.
A's coordinates are: (Xa: a + 1. Ya: 2a + 3).
B's coordinates are: (Xb: a - 1. Yb: 2a - 1).
The steps to the textbook's answer elude me. Any help would be appreciated.
Click here to see answer by psbhowmick(878)  |
Question 782837: For his 13th birthday, Adam was allowed to travel down to Sara's Sporting Goods store to purchase a brand new fishing pole. With great excitement and anticipation, Adam boarded the bus on his own and arrived at Sarah's store. Although the collection of fishing poles was tremendous, there was only one pole for Adam and he bought it: a five-foot,one-piece fiberglass "Trout Troller 570" fishing pole. When Adam's bus arrived, the driver reported that Adam could not board the bus with the fishing pole. Objects longer than four feet were not allowed on the bus . In tears, Adam remained a the bus stop holding his beautiful five-foot Trout Troller. Sarah, seeing the whole ordeal, rushed out and said, "Don't cry, Adam! We'll get your fishing pole on the bus!" Sure enough, when the same bus and the same driver returned, Adam boarded the bus with his fishing pole and the driver welcomed him aboard with a smile. How was Sarah able to have Adam board the bus with his five-foot fishing pole without breaking the bus line rules and without cutting or bending the pole.
Click here to see answer by solver91311(24713)  |
Question 784457: A brick walkway forms the diagonal of a square playground. The walkway is 24 m. long. How long is a side of the playground
Im really trying hard to get good grades in class but it never sinks in my brain. That why I'm hoping a tutor can help me thank you!
Click here to see answer by harpazo(655)  |
Question 785283: I'm having difficulty to even set up an equation.
The base of a 22 foot ladder is 6 feet from a building. If the ladder reaches the flat roof, how tall is the building? Round your answer two decimal places. Write your answer in a complete sentence.
Click here to see answer by rfer(16322) |
Question 788189: We have a right triangle with the base of 24 inches (a) and a hypotenuse of 74 inches (b), determine the value of the last leg (c) of the triangle.
c = ? inches
b (hypotenuse) = 74 inches
a = 24 inches
The above is not my actual question, I've already worked my answer down to "6052 inches = c^2" using the pythagorean theorem but I am still confused about how a "77.79 = c" can be narrowed down to an 70?
Basically my question to you is: How did the calculated answer, "77.79 in. = c", become a "70 in. = c"?
Click here to see answer by MathTherapy(10552)  |
Question 789883: An isosceles right triangle has legs measuring (x + 1) cm each. The hypotenuse has measure (x + 5) cm. Find x.
I know that a^2+b^2=c^2
therefore
(x+1)(x+1)+(x+1)(x+1)=(x+5)(x+5)
x^2+2x+1+x^2+2x+1=x^2+10x+25
2x^2+4x+2=x^2+10x+25
If I put all the variables on one side like this:
x^2-6x=23
I'm not sure what do next or if that is the right thing to do.
Click here to see answer by stanbon(75887) |
Question 790561: If you're seeking a more comfortable homework help environment, visit the Homework Clinic.
A 16 foot pole is supported by two wires that extend from the top of the pole to points that are each 8 feet from the base of the pole. Find the total length of two wires.
Click here to see answer by waynest(281) |
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