Given the explicit definition: tn = 2n - 5n, find t7. %D А. 21 О В. 93 О С. 54 D. 75

Q: Given M1 = −5, s1 = 4.6, n1 = 72, M2 = − 1, s2 = 3.3, and n2 = 60, calculate t.

A:

Q: A limousine service at a local airport expects to have 4.4 requests per hour for limousine service.…

A: Average Arrival Rate = 4.4 request/hour I. e. 1 request/13.63 min average Survive time = 30 min Wait…

Q: With a = b SSR fdA=ffdfdA, where dA = 1 C = and d d = -5 d 88

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Q: 00:00 Which quotient is equivalent to the mixed number 2 O A. 3 7 B. 7 3 C. 3 8 O D. 8 3 2/3

A: 223=2×3+23      =6+23      =83

Q: also m ?DBA= ?

A: Using alternate angle fact

Q: A steakhouse forecasts 150 customers and typically 18% of the guests order the chicken. The yield is…

A: No of customers = 150 Customers ordering fillet mignon = 0.18*150 = 27 Filet served to customers =…

Q: Determine m/CDE A 90 В 105 C 225 D 135 A HE

A: Sun of interior angles of a polygon having n sides is,  Sum = (n—2) × 180 If the polygon is regular…

Q: Find the exact Value of sino and tano when coso =4 aud CsCO LO

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Q: In the diagram below, if AC= 150, BC = x, and AB = 2x, find AB. %3D

A:

Q: Simplify -214 144³

A:

Q: Derivative Calculations In Exercises 1–12, find the first and second derivatives.

A: We use the power rule to find the first derivative. Power rule: d/dx(x^n)= n*x^(n-1)

Q: Evaluate E, 2n + 2. а. 85 b. 88 C. 176 d. 184 е. 179

A: Solution:

Q: C V146 109 123 V179 V107 B.

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Q: During a home care visit the nurse learns that a client ingests 14 cups of fluid each day. How many…

A: Given that during a home care visit the nurse learns that a client ingests 14 cups of fluid each day…

Q: Your patient is ordered zyloprim 0.2g p.o daily. You have a bottle containing 200 tablets zyloprim…

A: The patient is required zyloprim 0.2 g p.o daily.

Q: tanx Differentiate: y=12an

A: We know that, from the basic derivative formulas ddxax=axloga         ⋯⋯1ddxtan-1x=11+x2…

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.