Algebraic expressions (Part 2): ExponentsALGEBRAIC FRACTIONSSimplify each of the following expressions:INSTRUCTION: Use the ^ symbol to type an exponent if necessary. For example for g2𝑔2 type g^2.Answer:1. 6g4×4g22g=6𝑔4×4𝑔22𝑔= 2. 6g4+4g22g=6𝑔4+4𝑔22𝑔=2 attempts remaining

Algebraic expressions (Part 2): ExponentsALGEBRAIC FRACTIONSSimplify each of the following expressions:INSTRUCTION: Use the ^ symbol to type an exponent if necessary. For example for m2𝑚2 type m^2.Answer:1. 4m5×8m64m4=4𝑚5×8𝑚64𝑚4= 2. 4m5+8m64m4=4𝑚5+8𝑚64𝑚4=2 attempts remaining

Algebraic expressions (Part 2): ExponentsDIVIDING POWERSSimplify the following expression:16g5(8g3)216𝑔5(8𝑔3)2INSTRUCTIONS: If necessary:Use the ^ symbol to type an exponent. For example for g2𝑔2 type g^2.Use brackets to put multiple factors in the denominator. For example, to get 12g12𝑔 type 1/(2 g).Answer: 2 attempts remaining

Algebraic expressions (Part 2): ExponentsALGEBRAIC FRACTIONSSimplify the following expression:2r2−8r232𝑟2−8𝑟23INSTRUCTION: Use the ^ symbol to type an exponent if necessary. For example for r2𝑟2 type r^2.Answer: 2 attempts remaining

Algebraic expressions (Part 2): ExponentsDIVIDING POWERSSimplify the following expression:(4n4)216n2(4𝑛4)216𝑛2INSTRUCTIONS: If necessary:Use the ^ symbol to type an exponent. For example for n2𝑛2 type n^2.Use brackets to put multiple factors in the denominator. For example, to get 12n12𝑛 type 1/(2 n).Answer: 2 attempts remaining

Algebraic expressions (Part 2): ExponentsDIVIDING POWERSSimplify the following expression:−22j5k−12j2k2−22𝑗5𝑘−12𝑗2𝑘2INSTRUCTIONS:Use the ^ symbol to type an exponent if necessary. For example for j2𝑗2 type j𝑗^22.Use brackets to put multiple factors in the denominator. For example, to get 1jk1𝑗𝑘 you must type 1/(jk)1/(𝑗𝑘).Answer: 2 attempts remaining