1(2,5)2(2,4) $42(No, that's incorrect. Try again.HINT: )$46($4255Apply the definition of rational exponents to simplify. Check your answer.)
3(1e2^)
Simplify 31/2.iT11c-20Definition of a1/n3:31/2 = 23p = 212p = 1
1_$46
1(2,5)2(2,4) $42(No, that's incorrect. Try again.HINT: )$43($4255The negative sign means to take the opposite of 3 raised to the power 1/2.)$46($4255Apply the definition of rational exponents to simplify. Check your answer.)
3(1e2^)4(3i)
Simplify -31/2.iT11c-20Definition of a1/n4:31/2 = -23p = -212p = -1
"-"1#1@$43_$46
1(2,5)2,3(2,5) $42(No, that's incorrect. Try again.HINT: )$43($4255After taking the root, you need to raise the root to the power 2.)$46($4255Apply the definition of rational exponents to simplify. Check your answer.) n(2=3)
4(1e3^)5(1e2^)n(4>999)
Simplify 42/3.iT11c-20Definition of am/n4:32/3 = (41/3)2p20Definition of a1/n = (34)2p = 12p = 5
5#1@$43_$46
1(2,5)2,3(2,5) $42(No, that's incorrect. Try again.HINT: )$43($4255After taking the root, you need to raise the root to the power 2.)$46($4255Apply the definition of rational exponents to simplify. Check your answer.) n(2=3)
4(1e3^)5(1e2^)n(4>999)
Simplify 42/3.iT11c-20Definition of am/n4:32/3 = (41/3)2p20Definition of a1/n = (34)2p = 12p = 5
5#1@$43_$46
1(-5,-2)3(3,5)2(2,5) $42(No, that's incorrect. Try again.HINT: )$43($4255The negative sign means to take the opposite of 6 raised to the power 2/3.)$46($4255Apply the definition of rational exponents to simplify. Check your answer.) n(3=4)n(2=3)
4(1e3^)15(1p2^)5(1p2^i)6(4i)14(4i)n(4p>999)
Simplify 42/3.iT11c-25Definition of am/n4:32/3 = -(141/3)2p25Definition of a1/n = -(36)2p = 12p = 5
5#15@$43_$46
1(-5,-2)3(3,5)2(2,5) $42(No, that's incorrect. Try again.HINT: )$43($4255The negative sign means to take the opposite of 6 raised to the power 2/3.)$46($4255Apply the definition of rational exponents to simplify. Check your answer.) n(3=4)n(2=3)
4(1e3^)15(1p2^)5(1p2^i)6(4i)14(4i)n(4p>999)
Simplify 42/3.iT11c-25Definition of am/n4:32/3 = -(141/3)2p25Definition of a1/n = -(36)2p = 12p = 5