1(2,10) $42(No, that's incorrect. Try again.HINT: )$43($4255The radical can be simplified further. It is not in simplest form.)$44($4255You have simplified incorrectly. Recall that a2 = a NOT a2 .)$46($4255Use the product rule xy = x y. Be sure to simplify completely.) n(1f>1)
2(1e1*)3(2e1*)4(3l10l/z)
Use the product rule as necessary to simplify. #if(0=0)Use Ctrl-S to begin a radical and the right arrow to end it.#elseUse a \ to begin a radical and a ] to end it.#endif3 = ? iT1 1a Use the product rule as necessary to simplify.3 = (1)(1)(1) p +4 = (1)(1) 1 p +4 = 11
"1"1#""3""@$43#"21"@$44_$46
1(2,5)2(2,7) $42(No, that's incorrect. Try again.HINT: )$43($4255You have simplified incorrectly. You removed a factor which is not a perfect square.)$44($4255You have simplified incorrectly. Recall that a2 = a NOT a2 .)$46($4255Use the product rule xy = x y. Be sure to simplify completely.) n(2=4)n(2=6)n(1=2)
5(1e1*)3(5e2*)4(3l10l/z) 22(5e1*)
Use the product rule as necessary to simplify. #if(0=0)Use Ctrl-S to begin a radical and the right arrow to end it.#elseUse a \ to begin a radical and a ] to end it.#endif13 = ? iT1 1a Use the product rule as necessary to simplify.13 = 1(1)(1)(2) p +4 = 1(1)(1) 2 p +4 = (1)(1)2 p +4 = 52
"5"2#1*25@$43#22"2"@$44_$46
1(2,5)2(2,7) $42(No, that's incorrect. Try again.HINT: )$43($4255You have simplified incorrectly. You removed a factor which is not a perfect square.)$44($4255You have simplified incorrectly. Recall that a2 = a NOT a2 .)$46($4255Use the product rule xy = x y. Be sure to simplify completely.) n(2=4)n(2=6)n(1=2)
5(1e1*)3(5e2*)4(3l10l/z) 22(5e1*)
Use the product rule as necessary to simplify. #if(0=0)Use Ctrl-S to begin a radical and the right arrow to end it.#elseUse a \ to begin a radical and a ] to end it.#endif13 = ? iT1 1a Use the product rule as necessary to simplify.13 = 1(1)(1)(2) p +4 = 1(1)(1) 2 p +4 = (1)(1)2 p +4 = 52
"5"2#1*25@$43#22"2"@$44_$46
1,2(2,15) $42(No, that's incorrect. Try again.HINT: )$43($4255You have simplified incorrectly. Recall that a2 = a NOT a2 .)$44($4255You have used the product rule correctly but you have not simplified the radical.)$46($4255Use the product rule x y = xy. Be sure to simplify completely.) n(1=2)
Use the product rule as necessary to simplify. #if(0=0)Use Ctrl-S to begin a radical and the right arrow to end it.#elseUse a \ to begin a radical and a ] to end it.#endif3 4 = ? iT1 1a Use the product rule as necessary to simplify.3 4 = (3)(4) p +6 = (1)(10)(2)(10) p +6 = (10)(10) (1)(2) p +6 = 105
"10"5#100"24"@$43#100*24@$44_$46
1,2(2,15) $42(No, that's incorrect. Try again.HINT: )$43($4255You have simplified incorrectly. Recall that a2 = a NOT a2 .)$44($4255You have used the product rule correctly but you have not simplified the radical.)$46($4255Use the product rule x y = xy. Be sure to simplify completely.) n(1=2)
Use the product rule as necessary to simplify. #if(0=0)Use Ctrl-S to begin a radical and the right arrow to end it.#elseUse a \ to begin a radical and a ] to end it.#endif3 4 = ? iT1 1a Use the product rule as necessary to simplify.3 4 = (3)(4) p +6 = (1)(10)(2)(10) p +6 = (10)(10) (1)(2) p +6 = 105
"10"5#100"24"@$43#100*24@$44_$46
1(2,10) $42(No, that's incorrect. Try again.HINT: )$43($4255The radical can be simplified further. It is not in simplest form.)$44($4255You have simplified incorrectly. Recall that a2 = a NOT a2 .)$46($4255Use the product rule xy = x y. Be sure to simplify completely.) n(1f>1)
2(1e1*)3(2e1*)4(3l10l/z)
Use the product rule as necessary to simplify. #if(0=0)Use Ctrl-S to begin a radical and the right arrow to end it.#elseUse a \ to begin a radical and a ] to end it.#endif3 = ? iT1 1a Use the product rule as necessary to simplify.3 = (1)(1)(1) p +4 = (1)(1) 1 p +4 = 11
