Given that π = 3β 32π4βπ/2 . Show that π = 1/2 4β2π2 + π Β Β
Given π(π₯) = ππ₯3 + 2π₯2 + ππ₯ β 20 where π₯ β 2 and π₯ β 5 are two of its factors determine the real values of π and π.Β
Express the following in rectangular and polar form, if Z1 = 3+ 4i
Z2= 2+3i
1. Z1*Z2
2. Z1-Z2
3. Z1/Z2
4. |Z1|
5. |Z2|
(2)if Z1=50<30Β°and Z2=30<60Β°find in rectangular form the following
1. |Z1|
2. |Z2|
3. |Z1|-|Z2|
4. Z1*Z2
5. |Z2-Z1|
6. |Z2|/|Z1|
Given that π = 3β 32π4βπ /2 . Show that π = 1/2 4β2π3 + π Β Β
If logπ π = 1/5 solve the equation , π₯ logπ π + (π₯ + 2) logπ π2 = 3Β
Given f(x) = ax3 + 2x2 + bx β 20 where x β 2 and x β 5 are two of its factors determine the real values of a and b
Describe the two math concepts below that you will use to solve the problem. Converting fractions to decimals. Rounding to the nearest hundreths
graph of the following function .
f(x)=-2^x-2
(1) The table below shows the calories, fat, and carbohydrates per ounce for three brands of cereal, and the total amount of calories, fat, and carbohydrates required for a special diet. Calories Fat Carbohydrates Cereal Brand X 50 0 22 Cereal Brand Y 108 0.1 25.5 Cereal Brand Z 127 5.5 18 Total Required 393 5.7 91 (i) Using the information in the table above, write a system of three equations. (ii) Write a system in matrix form Ax b ο½ . (ii) Using the Cramer's Rule or Inverse Method, find the amount of each brand of cereal that will give the level of nutrition required.Β