1. Equations & Inequalities

Solve the Equation. $3\(\left\)(2-5x\(\right\))=4x+25$

Solve the equation. Then state whether it is an identity, conditional, or inconsistent equation. $\(\frac{x}{4}\)+\(\frac\)16=\(\frac{x}{3}\)$

Solve the equation. Then state whether it is an identity, conditional, or inconsistent equation. 

$-2\(\left\)(5-3x\(\right\))+x=7x-10$

Solve the equation. Then state whether it is an identity, conditional, or inconsistent equation. 

$5x+17=8x+12-3\(\left\)(x+4\(\right\))$

Solve the equation.

$\(\frac\)92+\(\frac\)14\(\left\)(x+2\(\right\))=\(\frac\)34x$

Solve the equation. Then state whether it is an identity, conditional, or inconsistent equation. 

$5x+17=8x+12-3(x+4)$

Solve and check each linear equation. 4x + 9 = 33

Solve each equation. 2x+8 = 3x+2

Solve each equation. 5x-2(x+4)=3(2x+1)

In Exercises 1–26, solve and check each linear equation. 7x - 5 = 72

Solve each equation. A= 24f / B(p+1), for f (approximate annual interest rate)

Solve each problem. If x represents the number of pennies in a jar in an applied problem, which of the following equations cannot be a correct equation for finding x? (Hint:Solve the equations and consider the solutions.)

A. 5x+3 =11

B.12x+6 =-4

C.100x =50(x+3)

D. 6(x+4) =x+24