Summit - An Interactive Algebra Journey/Summit, An Interactive Algebra Journey.iso/SUMMIT/UTILS/C3/S5/P2

Text File | 1996-04-16 | 4.4 KB | 42 lines

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1(5,15) $42(No, that's incorrect. Try again.HINT: )$43($4255The answer is not 0. Review the definition of zero exponent.)$44($4255The answer is not 1. Review the definition of zero exponent.)$46($4255Review the definition of zero exponent.)
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Evaluate this expression or type UNDEFINED.(1)0 =  ? iT11(1)0+20Recall that if a is not 0,+20then a0 = 1.= 1p
1#0@$43#1@$44_$46
1(1,9) $42(No, that's incorrect. Try again.HINT: )$43($4255The answer is not 0. Review the definition of zero exponent.)$44($4255The answer is not 1. Find -1 raised to a zero exponent, then find its opposite.)$46($4255Review the definition of zero exponent. Check the sign of your answer.)
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Evaluate this expression or type UNDEFINED.-(-1)0 =  ? iT11-(-1)0+20Recall that if a is not 0,+20then a0 = 1. In this case+20a = -1.= -(1)p= -1
"-"1#0@$43#1@$44_$46
 $42(No, that's incorrect. Try again.HINT: )$43($4255The answer is not 0. The definition of zero exponent requires that the base be nonzero.)$44($4255Check the base. The definition of zero exponent requires that the base be nonzero.)$46($4255Review the definition of zero exponent.)
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Evaluate this expression or type UNDEFINED.(0)0 =  ? iT11(0)0+20Recall that if a is not 0,+20then a0 = 1. In this case+20a is 0 so 00 is c2UNDEFINEDc0.p
"Undefined""undefined""UNDEFINED""Not""Defined""not""defined"#0@$43#1@$44#-1@$44_$46
1(-25,-2) $42(No, that's incorrect. Try again.HINT: )$43($4255The answer is not 0. Review the definition of zero exponent.)$44($4255The answer is not -1. The negative sign is included as part of the base.)$46($4255Review the definition of zero exponent. Check the sign of your answer.)
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Evaluate this expression or type UNDEFINED.(1)0 =  ? iT11(1)0+20Recall that if a is not 0,+20then a0 = 1.5= 1p
1#0@$43#-1@$44_$46
1,2(1,15) $42(No, that's incorrect. Try again.HINT: )$43($4255Find the value of each term. Then add.)$46($4255Add after using the definition of zero exponent. Check the sum.)
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Evaluate this expression or type UNDEFINED.10 + 20 =  ? iT11  10 + 20+20Recall that if a is not 0,+20then a0 = 1.= 1 + 1p+20Now add.= 2
2#0@$43#1@$43#-1@$43_$46
1,2(1,15) $42(No, that's incorrect. Try again.HINT: )$43($4255Find the value of each term. Then add.)$46($4255Add after using the definition of zero exponent. Check the sum.)
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Evaluate this expression or type UNDEFINED.10 + 20 =  ? iT11  10 + 20+20Recall that if a is not 0,+20then a0 = 1.= 1 + 1p+20Now add.= 2
2#0@$43#1@$43#-1@$43_$46
1(-20,-2)2(2,20)3(1,2)$1(+)$2(-)$31(Subtract)$30(Add) $42(No, that's incorrect. Try again.HINT: )$43($4255Check the value of the first term. The base is negative. Do not find the opposite.)$44($4255Check the value of the first term. The base is negative. Do not find the opposite.)$46($4255$20 after using the definition of zero exponent. Check the difference.)
10(3e2-2*p)20(3e29+)
Evaluate this expression or type UNDEFINED.(1)0 $3 20 =  ? iT11  (1)0 $3 20+20Recall that if a is not 0,+20then a0 = 1.= 1 $3 1p+20Simplify.= 10
10##if(3=1)0#endif@$43##if(3=2)-2#endif@$44_$46
1(-20,-2)2(2,20)3(1,2)$1(+)$2(-)$31(Subtract)$30(Add) $42(No, that's incorrect. Try again.HINT: )$43($4255Check the value of the first term. The base is negative. Do not find the opposite.)$44($4255Check the value of the first term. The base is negative. Do not find the opposite.)$46($4255$20 after using the definition of zero exponent. Check the difference.)
10(3e2-2*p)20(3e29+)
Evaluate this expression or type UNDEFINED.(1)0 $3 20 =  ? iT11  (1)0 $3 20+20Recall that if a is not 0,+20then a0 = 1.= 1 $3 1p+20Simplify.= 10
10##if(3=1)0#endif@$43##if(3=2)-2#endif@$44_$46
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