**NUMBER THEORY**
Without calculating the products or using the calculator, find
the remainders of the division. Demonstrate the process, the
solution has been shown already.
a) 528574 divided by 17.
Solution : 15.
b) 35346 divided by 41.
Solution : 2.
c) 34 × 17 divided by 29.
Sol : 27
d) 19 × 14 divided by 23.
Sol : 13.
Consider the following. (Give your answers correct to one
decimal place.)
(a) Find the critical value χ2(17,
0.005).
(b) Find the critical value χ2(14, 0.10).
(c) Find the critical value χ2(22, 0.90).
(d) Find the critical value χ2(20, 0.975).
Plot the function without using a calculator, as you will not
have a calculator on the exams.
a. ? = 34 sin ?, from t = 0 to the end of the first cycle
only.
b. ? = 2sin3?, from t = 0 to the end of the second cycle only.
c. ? = 2cos3?, from t = 0 to the end of the second cycle only. d. ?
= 2sin??, from t = 0 to the end of the...
Consider the following. (Give your answers correct to one
decimal place.)
(a) Find the value χ2(14, 0.10).
(b) Find the value χ2(8, 0.025).
(c) Find the value χ2(6, 0.95).
(d) Find the value χ2(24, 0.90).
Use Newton's method to approximate the indicated root of the
equation correct to six decimal places.
The root of x4 − 2x3 + 4x2 − 8
= 0 in the interval [1, 2]
x = ?
FIND THE PH AN OH- OF EACH. (Round to the second decimal
place.)
a. 5.0×10−2 M NaBrO.
b. 8.0×10−2 M NaHS.
c. A mixture that is 0.13 M in NaNO2 and 0.22 M in Ca(NO2)2.
USING BISECTION METHOD, FIND THE ROOT OF 0.5e^x - 5x + 2 = 0 ON
THE INTERVAL [ 0 , 1 ] UP TO 3 DECIMAL PLACES.
USE NEWTON'S METHOD TO APPROXIMATE THE ROOT OF f(x)=x^2-5
IN THE INTERVAL [ 2 , 3 ] UP TO 4 DECIMAL
PLACES.
GIVEN: COS(x) +3xe^-x=0 USING NEWTON RAPHSON METHOD Find: 1.)
The POSITIVE ROOT USING X0=2 2.) THE NEGATIVE ROOT USING X0=-0.5
*STOPPING CRITERION ≤ 0.01% use radian mode in calcu and i dont
want a program answers pls i need the manual method.