For 1>0, y 2 0, a > 0, a ± 1, and any real number r, Product Property: loga(ry) = loga(x) + loga(y) Quotient Property: loga () = loga(z) – loga(4) Power Property: loga(F") =r- loga(2) Use properties of logarithms to rewrite the following expressions. Simplify where possible. 9. loga (5V7) 10. loga log5 (2522VE) logg (729-16,12) 11. 12.

Q: 200)** = 700

A: 20032x+2=700

Q: Solve -5 + 7,I +6 = 37 for a

A:

Q: 2х — 6 < 2 1 —х

A: topic - inequality

Q: Solve. 3m-3= - 19+m

A:

Q: Solve for x.

A: Solve the given equation as follows.

Q: |2х +3 3 13

A:

Q: solve, d,e,f

A: Given, the quarterly sales of the TRK-50 mountain bike for the previous four years by a bicycle shop…

Q: 10 h 6 6.5 8 10 V10 V85 V68 h= [Select 1 k = [Select] [ Select ] m= [ Select] n= [ Select ]

A: payathagoras pramey

Q: 16 a

A: topic - similar triangles

Q: Solve a and b

A: Consider the given: When the cross section is square: Side of the square = 1−y13Area of the…

Q: Solve for x. (3x + 2)* 62 O x-20 O x-38.7 O x-21.3 O x-62

A:

Q: Solve for r 4. -3 6.

A:

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.