What is the answer to this whole problem the incomplete axes below and write the missC.100OHint (c):What do you needto divide 100 by toget the number ofspaces betweeneach tick mark?rvedMass (grams)

Answered: Image /qna-images/answer/8b385777-4e92-43d1-993c-633de43e1a38.jpg

Answered: C. 100 Mass (grams) +++

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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Why is the sum of the square roots of positive numbers always greater than the square root of their sum, but the sum of two squared numbers always less than the square of the sum of those same two numbers?
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Look at each pair of solutions below. Did anyone get the correct solution? If not, spot the error or errors. Peter's Jane's solution solution Problem # 1 G** = 163x+1 x-2 x-2 = 163x+1 64 x-2 = 163x+1 4-3(x-2) = 42(3x+1) 43(x-2) = 42(3x+1) -Зх + 6 3 бх + 2 Зх- б - бх + 2 -9x = -4 -3x = 8 X = X = 3 Problem # 2 (0.6)*-3 > (0.36)-x-1 (0.6)*-3 > (0.36)¬x-1 (0.6)*-³ > (0.36)~x-1 (0.6)*-3 > (0.6²)~*-1 (0.6)*-3 > (0.6²)-*-1 (0.6)*-3 > (0.6)2(-x-1) (0.6)*-3 > (0.6)²(-x-1) (0.6)*-3 > (0.6)-2x-2 (0.6)*-3 > (0.6)-2x-2 х— 3 >-2х-2 х — 3 1 Зх . 3 3 A.
PROBLEM 03: The Jokia Cell Phone Company manufactures two models of cell phones - the Wombat and the Sloth. Each Wombat phone uses 2.5 ounces of gold leaf and 3 ounces of plastic, whereas each Sloth phone uses 2 ounces of gold leaf and 2 ounces of plastic. Each day, the company has only 370 ounces of gold leaf and 420 ounces of plastic to be used for making cell phones. If the company makes the correct number of each type of phone on a given day to use up all of the available gold leaf and plastic, how many Wombat phones will be made? A) 60 B) 100 C) 50 D) 90 E) 110 N) none of the above
What is/are the true solutions to the equation
Please show detailed step-by-step explanation and solution for each problem (problem #2, problem #3, problem #4, problem #5, and problem #6). Please use the results of problems #2 and problems #3 to solve and show your work for problems #5 and problems #6 (just like the hint stated).
Does it have no solution, unique solutions or infinitely many?
Problem 3: Determine the number of non-negative integer solutions of equation a +b+ c+d = 41 that satisfy the following conditions: 7 10, c > 8 and d > 10. The solution must be a specific number. You must show your work.
If 1 A = -4 11 -12 1 -3 3 then A-1 = 5 Given b = solve Az = b.
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