The quadrant in which a line drawn from the origin resides is determined by the angle the line makes with the positive x- axis, as follows: Angle from the Positive X-Axis Between 0 and 90 degrees Between 90 and 180 degrees Between 180 and 270 degrees Between 270 and 360 degrees Quadrant II ||| III IV (Note: If the angle is exactly 0, 90, 180, or 270 degrees, the corresponding line doesn't reside in any quadrant but lies on an axis. Display a message that identifies an angle of 0 degrees as the positive x-axis, an angle of 90 degrees as the positive y-axis, an angle of 180 degrees as the negative x- axis, and an angle of 270 degrees as the negative y-axis.) Using this information, write program that accepts the angle of the line as user input and determines and displays the correct quadrant for the input data.

The quadrant in which a line drawn from the origin resides is determined by the angle the line makes with the positive x- axis, as follows: Angle from the Positive X-Axis Between 0 and 90 degrees Between 90 and 180 degrees Between 180 and 270 degrees Between 270 and 360 degrees Quadrant II ||| III IV (Note: If the angle is exactly 0, 90, 180, or 270 degrees, the corresponding line doesn't reside in any quadrant but lies on an axis. Display a message that identifies an angle of 0 degrees as the positive x-axis, an angle of 90 degrees as the positive y-axis, an angle of 180 degrees as the negative x- axis, and an angle of 270 degrees as the negative y-axis.) Using this information, write program that accepts the angle of the line as user input and determines and displays the correct quadrant for the input data.

C++ for Engineers and Scientists

4th Edition

ISBN:9781133187844

Author:Bronson, Gary J.

Publisher:Bronson, Gary J.

Chapter4: Selection Structures

Section4.2: The If-else Statement

Problem 8E

See similar textbooks

Similar questions

BP =[5,3,2]T .The A and B coordinate systems are initially overlapping. According to the Z-Y-X Euler Angle System, the following operations are performed respectively. Calculate AP.(A, Fixed Axis Set, B Moving Axis Set) 1- 45 degree is rotated around the Y axis. 2- 30 degree rotated around the X axis 3- Translation is done along the X, Y, Z axes [2, 3, 4]. . The original of the problem is attached. this is an introductory robotics lesson question.
The (x, y) coordinates of the hand at the top of a robot arm are given by: x = L, cos(8,) + L, cos(8, + 0,) y = L, sin(0,) + L,sin(8, + 02) Where Li and L2 are the distances of the parts of the arm from the shoulder to the elbow and from the elbow to the hand, 01 and 02 are the angles that these parts make with the x-axis. These angles can be expressed as: 0,(t) = a,t5 + a,t“ + azt³ 02(t) = bịt5 + b;t + b3t³ where t is the time. We assume that the arm starts to move at t= 0s and stops at tf=2s. The conditions that the angular position G1(t), angular velocity and angular acceleration should meet at the final time tf = 2 (in sec) are expressed in the following matrix form and allow us to obtain the coefficients a1, az and a3: 25 24 23 3x22||a2 = [az. [01f – 010] 5x24 4x23 | 20x23 12x22 6x2 with 0lf=43x/180, 610 = -197/180. a) Use MATLAB left division to solve the above system and get the coefficients a1, az and as b) Similarly the coefficients b1, bɔ and b3 can be obtained by solving a…
Subje ct: $ Comp. Graphics Q. Rotate the following slope about x- axis by A then translete it to the first octaut & reflect it back to onginel prsition 17,,9) (-2,-2, 1) A (9,1,7)
Q5 (a) Four control points Po(a, b), P1(2,5), P2(4,4) and P3(7,c) are available for drawing a uniform quadratic B- spline curve segment. Compute the values of a, b and c such that the curve starts from the point (1,4) and terminates with slope -0.5.
Background and formula: Ellipse has two types of axis - Major Axis and Minor Axis. The longest chord of the ellipse is the major axis. The perpendicular chord to the major axis is the minor axis, which bisects the major axis at the center as shown in Figure 1. Ellipse is different with circle which has only one radius. There is no simple formula to calculate the exact or accurate value of perimeter of an ellipse. Therefore, we use approximation formulas to calculate the approximate value of an ellipse's perimeter. One of the approximation methods is called Ramanujan Formula as follows: p zn[3(a+b) – Г(За + b) (а + зь)| where a is the semi major axis and b is the semi minor axis of the ellipse, respectively, as shown in Figure 1. be major axis Figure 1. Ellipse The problem An input file, data.txt has the following information: data.txt 4 3 8 4 3 2 7 Write a complete C++ program that read the values of major axis and minor axis from input file, data.txt; and then compute its perimeter…
Background and formula: Ellipse has two types of axis - Major Axis and Minor Axis. The longest chord of the ellipse is the major axis. The perpendicular chord to the major axis is the minor axis, which bisects the major axis at the center as shown in Figure 1. Ellipse is different with circle which has only one radius. There is no simple formula to calculate the exact or accurate value of perimeter of an ellipse. Therefore, we use approximation formulas to calculate the approximate value of an ellipse's perimeter. One of the approximation methods is called Ramanujan Formula as follows: p z n[3(a + b) – (3a + b)(a + 3b)] where a is the semi major axis and b is the semi minor axis of the ellipse, respectively, as shown in Figure 1. b (major axis data.txt 4 8 5 7 Write a complete C+ program that read the values of major axis and minor axis from input file, data.txt; and then compute its perimeter using the Ramanujan Formula. The first column in the input file is the major axis, while the…
Q3/ The electric field at a point situated at a distance d from straight charged conductor is (a) Proportional to r (b) Inversely proportional to r (c) Inversely proportional to f (d) None of the above
The unit of convection current density is * O Ampere per Meter O Ampere O Volt per Meter O Ampere per Square Meter
Primary U.S. interstate highways are numbered 1-99. Odd numbers (like the 5 or 95) go north/south, and evens (like the 10 or 90) go east/west. Auxiliary highways are numbered 100-999 and service the primary highway indicated by the rightmost two digits. Thus, the 405 services the 5, and the 290 services the 90. Given a highway number, indicate whether it is a primary or auxiliary highway. If auxiliary, indicate what primary highway it serves. Also, indicate if the (primary) highway runs north/south or east/west. Ex: If the input is: 90 The output is: The 90 is primary, going east/west. Ex: If the input is: 290 The output is: The 290 is auxiliary, serving the 90, going east/west. Ex: If the input is: 0 Or any number not between 1 and 999, the output is: 0 is not a valid interstate highway number. import java.util.Scanner; public class LabProgram { public static void main(String[] args) { Scanner scnr = new Scanner(System.in); int highwayNumber; int…
This code segment find the Perimeter and area of any triangular using the equation formula as shown below. The values of a, b, and c are entered into separate text boxes and display Perimeter and area in separate text boxes. P=a+b+c: s= (a+b+c)/2: AR-√√s*(s-a)*(s-b)*(s-c) 1-..... 2-..... 3- P=a+b+c s=(a+b+c)/2 AR-Sqr(s* (s-a) * (s-b)* (s-c)) 4- 5- 1-a =inputbox("a") 2-b =inputbox("b") 3-c =inputbox("c") 4- T4.Text = P 5-T5.Text = AR 1-a = CInt(T1.Text) 2-b = Cint(T2.Text) 3-c = Cint(T3.Text) 4- P=T4. Text 5-AR=T5.Text 1- Cint(T1.Text) =a 2- O Cint(T2.Text)=b 3-Cint(T3.Text)=c 4-T4.Text = P 5-T5.Text = AR 1-a T1.Text 2-b = T2.Text 3-c = T3. Text 4-T4.Text = P 5-T5.Text = AR
dont use fuction
Section: FactThyroid function is measured using a factor called TSH, which stands for thyroid-stimulatinghormone. A TSH test is a blood test that measures this hormone. TSH normal values are 0.5 to 5.0mIU/L. If TSH is over 5.0 thyroid is underactive. On the other hand, if TSH is less than 0.5 thyroid isoveractive.