The average distance from Earth to the sun is about 7.2 x 107 miles. The average distance from Mars to the sun is about 1.9 x 108 miles. How do you write the average distance from Mars to the sun in standard notation? √xгахTrLJQ8th Spiral Practice # 5.2 DUE 3/ XGLISD Shortcuts8th Spiral Practice # 5.2 DUE 3/ XSTAAR Chart.pdf...goformative.com/formatives/63ff91133d19962e959954adKayden Basham -...calculator - Google SearchSan Francisco we...-Draw or add images hereCade Cannady -..×+FIFA 22_2023012...Michael Okolo - L...J1.Group 1 History G...Question Details2The average distance from Earth to thesun is about 7.2 x 107 miles. The averagedistance from Mars to the sun is about1.9 x 10³ miles. How do you write theaverage distance from Mars to the sun instandard notation?Type a response

We need to find and write down the distance from mars to the sun in standard notation.

The average distance from Earth to the sun is about 7.2 x 107 miles. The average distance from Mars to the sun is about 1.9 x 108 miles. How do you write the average distance from Mars to the sun in standard notation

The average distance from Earth to the sun is about 7.2 x 107 miles. The average distance from Mars to the sun is about 1.9 x 108 miles. How do you write the average distance from Mars to the sun in standard notation

Algebra: Structure And Method, Book 1

(REV)00th Edition

ISBN:9780395977224

Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole

Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole

Chapter8: Introduction To Functions

Section8.8: Linear And Quadratic Functions

Problem 32WE

See similar textbooks

Similar questions

The point that is 2 units to the left of the y-axis and 4 units above the x-axis has coordinates (______ , ________ ).
Is the point (0,8) on the x-axis or y-axis? How do you know?
The point mid ay between (a, b) and (c, d) _____________. So the point midway between (1, 2) and (7, 10) is ___________.
Three students, Alicia, Benjamin, and Caleb, are constructing a square inscribed in a circle with center at point C. Alicia draws two diameters and connects the points where the diameters intersect the circle, in order, around the circle. Benjamin tells Alicia that she was not being very accurate. He says that the diameters must be perpendicular to each other. Then she can connect the points, in order, around the circle. Caleb tells Alicia and Benjamin that he doesn’t need to draw the second diameter. He says that because a triangle inscribed in a semicircle is a right triangle, he will simply draw two such triangles, one in each semicircle. Together the two triangles will make a square. Who is correct?
Three students, Alicia, Benjamin, and Caleb, are constructing a square inscribed in a circle with center at point C. Alicia draws two diameters and connects the points where the diameters intersect the circle, in order, around the circle. Benjamin tells Alicia that she was not being very accurate. He says that the diameters must be perpendicular to each other. Then she can connect the points, in order, around the circle. Caleb tells Alicia and Benjamin that he doesn’t need to draw the second diameter. He says that because a triangle inscribed in a semicircle is a right triangle, he will simply draw two such triangles, one in each semicircle. Together the two triangles will make a square. Who is correct? Group of answer choices Only Caleb is correct. Only Caleb and Benjamin are correct. Only Benjamin is correct. Only Alicia is correct. Alicia, Benjamin, and Caleb are all correct.
I am going to write all the relevant information to the model and question for you and then attach a picture of the model itself so you may see. Thank you in advance!! problem: In a public park, a triangular region of grass is bound by walkways. Sprinkler heads are placed at the vertices of the triangle as shown in the figure. Each sprinkler head can be set to limit its angle of rotation. For each sprinkler head, how large should the angle of rotation be set as to keep walkways dry and to conserve water? Round to the nearest degree.
Rudgene Claire, the President of Women's Association of their barangay,proposed a project to put up a rectangular vegetable garden whose lot perimeter is 40 meters. The said proposal aims to augment the financial needs of each member through sharing and giving free fresh vegetables and fruits during pandemic outbreak. She was soliciting suggestions from her fellow members for possible dimensions of the lot.If you are a member of the club, what will you suggest to Rudgene Claire ifyou want a maximuon lot area? You must convince her through a mathematical solution.Consider the following guidelines:1. Make an illustration of the lot with the needed labels.2. Solve the problem.3. Represent your solution in a (a) table of values, (b) graphs and (c) equation4. Create your recommendation
A painting in an art gallery has height and is hung so thatits lower edge is a distance d above the eye of an observer(as in the figure). How far from the wall should the observerstand to get the best view? (In other words, where shouldthe observer stand so as to maximize the angle θ subtendedat her eye by the painting?)
Finn looks at a map of 4G mobile towers in his area. There is one atHollingworth Hill and another at Cleggswood Hill. The top of thesetowers have heights of 248 m and 264 m respectively. Let point A be thetop of the tower at Hollingworth Hill, point B be the point verticallybeneath Cleggswood tower and on a level with the point A and letpoint C be the top of the tower at Cleggswood Hill. A measurement of4 cm on the map represents 1 km on the ground. Calculate ∠CAB, the angle which is the line of sight from the topof the mast at Hollingworth Hill to the top of the mast atCleggswood Hill?
A stringer for stairs is made with a 14” wide board. Calculate the minimum length of a board required if the bottom of the stringer must be 48 inches above the floor and 62 inches from a point directly below the previous point. Based upon this length, define the triangles that must be cut from each the top and the bottom. Unsure about how to begin solving this problem.
. Centerville is the headquarters of Greedy Cablevision Inc. The cable company is about to expand service to two nearby towns, Springfield and Shelbyville. There needs to be cable connecting Centerville to both towns. The idea is to save on the cost of cable by arranging the cable in a Y-shaped configuation. Centerville is located at (11,0)(11,0) in the ??xy-plane, Springfield is at (0,2)(0,2), and Shelbyville is at (0,−2)(0,−2). The cable runs from Centerville to some point (?,0)(x,0) on the ?x-axis where it splits into two branches going to Springfield and Shelbyville. Find the location (?,0)(x,0) that will minimize the amount of cable between the 3 towns and compute the amount of cable needed. Justify your answer.