 When you are raising a product, you are really doing a power to a power. For example, the law is to keep the base the same and multiply the exponents. Your base is 8 so you keep it, and then multiply 2 x 4 which equals 8. So now you have which equals 16 777 216.

Explain the law for powers with an exponent of zero: This law is pretty straight forward to explain, no matter what is your base if your exponent is 0 the answer will always be 1. My example for this law is and the answer is going to 1.

Use patterns to show that a power with an exponent of zero is equal to one: I am going to start with the base of 6 and an exponent of 9. = 10077696, = 1679616, = 279936, = 46656, = 7776, = 1296, = 216, = 36, = 6, = 1. The way that we can use the pattern to explain the zero law. If you divided the answer of by 6 it will be the answer of the next. 10077696 divided by 6 equals 167916, if you keep doing that until = 6, six divided by 6 equals 1. That is the reason any base to the exponent of 0 equals 1.

Explain the law for powers with negative exponents: The law for is to find the reciprocal of the base of the power, then keep the exponent with the original base, and next drop the negative sign. My example is. The way to find the reciprocal is first to put the power in a fraction;. Then the reciprocal will be, however now you drop the negative sign. The answer to my example is 1/64.

Use patterns to explain the negative exponent law: For showing how to explain the negative exponent law I am going to start of with the power, we know this equals 27. The next one would be which equals 9. After equals 3, and then equals 1. With the start of the patterns we can already figure out how to do the next bit of the pattern. You can take the 27 and divide it by 3, which equals 9, the next answer of the pattern. If you continue doing that, 9 divide by 3 equals 3, 3 divide by 3 equals 1. So now, if you take 1 and divide it by 3 it equals 1/3, which is also the answer to. Next 1/3 divide by 3 equals 1/9, the answer of.


When you are raising a product, you are really doing a exponent to a exponent. For example, the law is to keep the floor the same and multiply the advocate. Your base is 8 so you keep open it, and then multiply 2 x 4 which equals 8. indeed now you have which equal 16 777 216. 

 excuse the law for powers with an advocate of zero: This law is reasonably directly forward to explain, no matter what is your base if your advocate is 0 the answer will always be 1. My example for this law is and the answer is die to 1. 

 Use patterns to show that a power with an exponent of zero is adequate to one: I am going to start with the base of 6 and an exponent of 9. = 10077696, = 1679616, = 279936, = 46656, = 7776, = 1296, = 216, = 36, = 6, = 1. The way that we can use the radiation pattern to explain the zero law. If you divided the answer of by 6 it will be the answer of the next. 10077696 divided by 6 equals 167916, if you keep doing that until = 6, six divide by 6 equals 1. That is the reason any infrastructure to the advocate of 0 equal 1. 

 Explain the law for powers with negative exponents: The law for is to find the multiplicative inverse of the base of the power, then keep the exponent with the original base, and next spend the negative sign. My example is. The way to find the reciprocal is first to frame the power in a fraction; . Then the reciprocal will be, however now you drop the negative sign. The solution to my example is 1/64. 

 Use patterns to explain the negative exponent law: For showing how to explain the minus exponent police I am going to start of with the ability, we know this equal 27. The next one would be which equal 9. After equals 3, and then equal 1. With the start of the patterns we can already calculate out how to dress the next bit of the pattern. You can take the 27 and divide it by 3, which equals 9, the next answer of the pattern. If you proceed doing that, 9 divide by 3 equal 3, 3 divide by 3 equals 1. So now, if you take 1 and divide it by 3 it equal 1/3, which is also the answer to. Next 1/3 divide by 3 equals 1/9, the answer of.
 Whfn you are raising a proauct, you are recoly domng a pkwer to x power. For example, the law ms ti keek the base the same and multpply the wxpoients. Your base ma 8 so you keel it, cnv then multiply 2 x 4 which equals 8. So nof hob have which equals 16 777 216.

Explain the lar for ppwfrs with an exkonenu os zedo: This law is pretty straight forsard to explain, no mstter what is your base if youg exponent is 0 the answer wilo alrqys be 1. My ebample for this law is and the answer is going to 1.

Use pattzrns to shoq rhah a power wivh an vxponent of zcgo is exual to one: I am goinn to vtaet with the base of 6 end an exponent of 9. = 10077696, = 1679616, = 279936, = 46656, = 7776, = 1296, = 216, = 36, = 6, = 1. The way rhqt we can use rhe pautecn fo exppaii the zero maw. If you eivided the answer pf vy 6 it will bs the wnfwer of the next. 10077696 divided by 6 equals 167916, ix yku keep doing that untio = 6, six divided by 6 eeuals 1. Thwt is the reason any base to the exponent of 0 equdls 1.

Eepuaiu the uqw for powers with negative exponents: The law fjd os to find the rcciprocal of the bssf ps the power, tfen kezl fhe exponent with hhe oridinal base, and nexy drop the negative sign. My example is. Nhe qay to find the reeiprocal is yirst jo put the power in a fractiou;. Then the reciprlcal will ce, however now yuu crmp the nteative sign. The agswer to ny erample ir 1/64.

Usg pattewns to exppain bve negative exponejt lac: For showing hlw to explain the negative expoixnt law I am bohng to starc of wlth the power, wq know this eqoals 27. The next one would be whirh equals 9. Aster equals 3, djd then equans 1. With the staet of tfd patterns we van alreabv figure iut how to do the kext cjt of the pattexu. Iiu can take thr 27 xnd dpvive it ty 3, which eqgals 9, tfr nexg answer of ghe lattern. If you contitue soing that, 9 divide bn 3 equals 3, 3 dividq by 3 equals 1. So now, if you takt 1 and ditide iy bi 3 it equals 1/3, which is also the answer tl. Ncxt 1/3 divide br 3 ewuals 1/9, the auswer of.


When you are raising a product, you doing power to power. For example, the the same and the exponents. Your is 8 so you keep it, then multiply 2 x 4 which equals 8. So now you have which 16 777 216. Explain the law for powers with an exponent of zero: law pretty forward explain, no matter what is your base if your exponent is 0 the answer will always 1. My example for this law is and answer is going to Use patterns to show that power an exponent zero equal one: I am to start with the base of 6 and an exponent of 9. = 10077696, = 1679616, = = 46656, = 1296, 216, 36, 6, = 1. that we can use the pattern zero law. If you divided the answer of 6 it be the answer of the next. divided by 6 equals 167916, if you keep that until = 6, six divided by 6 equals 1. That is the reason any the exponent of 0 1. Explain the for with exponents: law for to find the reciprocal of the base of the power, then the exponent with the original base, and next drop the My is. The way find the reciprocal is to the power in a the will you the sign. The answer to example is 1/64. Use patterns explain the negative exponent explain the negative exponent law I am going start of with the power, we know equals 27. The next one would be which equals 9. After equals and then With the start of the patterns we can figure out how to the next bit of the pattern. You can take 27 divide it 3, which equals the next answer the pattern. If doing that, divide 3 divide by 3 equals 1. So if take 1 and divide it 3 1/3, which is also the answer to. Next 1/3 divide by 3 equals 1/9, the
 When you are raising a product, You are realLy doiNg a PowEr To a pOwer. for example, the lAW is tO keep the base the same and MultiPlY The eXPoNents. your basE Is 8 SO You KeEp It, aNd THeN multIplY 2 x 4 which Equals 8. So noW yoU hAve which equaLS 16 777 216.

EXplain the lAw fOr powers with An eXponenT oF zeRO: This Law Is preTty strAIght foRward to exPlAIn, no maTTer what IS YoUr baSe if your exponent iS 0 ThE Answer will alwaYs be 1. My ExAMpLE For ThiS law is and tHe AnsweR Is going TO 1.

USE PAttERns to show that A power with aN ExpOnent oF zEro IS equal To one: i aM GoiNg to start wiTh thE base of 6 anD an expONent of 9. = 10077696, = 1679616, = 279936, = 46656, = 7776, = 1296, = 216, = 36, = 6, = 1. THE way thaT we can Use The PattERn To ExpLaIN thE ZeRo lAW. If You dividEd ThE answEr of BY 6 IT Will Be tHe anSwer oF the next. 10077696 dividEd bY 6 equALs 167916, iF you kEep doIng tHaT untiL = 6, six diVided By 6 Equals 1. That is the ReasOn any base To tHe ExpOnEnt of 0 EQuals 1.

EXplAin The law fOr powerS WitH nEGATiVe exponents: The law fOr IS To Find the rEciproCAl Of THe base of ThE poWer, tHEN keep The eXPoNent with The oriGInAl Base, and NeXt drop ThE neGatIve siGN. My eXample Is. The way To finD The reciprocal iS First to put the POwER In A FracTioN;. Then the recIproCAl wiLl be, HOwEveR Now yoU drop ThE NeGAtive sign. The answer tO mY exampLe is 1/64.

USe patterns to eXplain the nEGATive expoNent LAw: fOr showing how to ExplaIn the negatIVe exponeNt law i am going To start of WITh the powEr, wE knOw tHis EQUaLs 27. The next one wOULd be WhIch equaLs 9. AFter equAls 3, And TheN eqUaLs 1. With the Start of tHe PaTtErNs wE can aLReady figUrE ouT hOw tO do thE Next biT of thE patTeRn. yOu cAn take tHE 27 aND DiviDe It By 3, whIch EqUals 9, tHe neXT anSwer of tHe pattern. if yOU conTiNuE doing tHat, 9 divide by 3 eqUaLs 3, 3 divide by 3 EqUalS 1. So now, IF You take 1 aNd divide it by 3 it equals 1/3, whiCH is also The AnsweR to. NExt 1/3 divide By 3 eQuals 1/9, tHe aNSwer of.


 When you are raising a pr oduct, you  arerea lly  d oing  a p ower to a powe r . Fo r example, the law isto ke ep theb as e the  same a n dm u lti pl ythe  e x po nents . Y our bas e is 8 soyou  k eep it, andt he n multiply  2x 4 which eq ual s 8. S onow you h ave  whic h equa l s 16 7 77 216.
Ex p lain t h e law f o r  p ower s with an exponen t  o f  zero: This la w is p re t ty s tra igh t forwardto  expl a in, nom at t e r  wh a t is your bas e if your e x pon ent is  0  th e  answe r wil la lwa ys be 1. My  exa mple forthis l a w is an d  the an swer i s g oin g to 1. 
Use  p a tte r ns  to sho w that a  p ow er wi th a n e x pone ntof z ero i s equal to on e:I am goi ng to  star t wi th  thebase o f 6 a nd  an exponent of  9.= 1007769 6,=167 96 16, = 279936 , =  46 656, =7776, = 129 6, = 21 6, = 36, = 6, = 1.  T h e  w ay thatwe can us et he patte rn  to  exp l a in th e ze r olaw. Ifyou di v id ed  the an sw er ofby  6itwillb e th e answ er of th e nex t . 10077696 div i ded by 6 equa l s1 6 79 1 6, i f y ou keep doi ng t h at u ntil =6,s ix di vided  b y  6 equals 1. That is t he  reaso n any  base to theexponent o f 0  equals1.
E xp l ain the law fo r pow ers with n e gative e xpone nts: The  law fori s  to find  th e r eci pro c a lof the base o f thepo wer, th enkeep th e e xpo nen t w it h the ori ginal ba se ,an dnex t dro p  the neg at ive  s ign . Mye xample  is.Thewa yt o f ind the re c i proc al  i s fi rst  t o put  the pow er in a  fraction ;.T henth erecipro cal will be,ho wever nowyo u d rop th e negative  sign. The answer to my example  is  1/64 .

U se patter nsto exp lai n  the n egativ e exp on ent l aw: F o r  s how in g how to e x p lai n the  n egat ive exp onent law I am goi n g t o start of wi ththep o we r,w ek now  t h ise q uals 27. The ne xt one wou ld be  which equ a ls9.  Afterequals3, an d  then e quals 1.With thest arto f  th e patterns  we canalready f i gureo ut  howtodo the  n ext  bitof the pat tern.  You c an  takethe 2 7and divi de it by 3, which equal s 9, t he ne xtanswer of  th e  pa ttern. If  you  continuedoi ngthat,  9d ivide  by3  e qua l s 3,3 di v ide by 3e qu als 1 .So now, ify o u  ta ke 1and divide  itby 3 it equals 1/ 3 , which is als o th e ans wer to.Ne xt 1/3 divideby3e q uals 1/9 ,the answerof.


 When_you are_raising a product, you_are really_doing_a power_to_a power. For_example, the law_is to keep the_base the same_and_multiply the exponents. Your base is 8 so you keep it, and then multiply_2_x 4_which_equals_8. So now you have_which equals 16 777 216.

Explain_the law_for powers with an exponent of zero: This_law_is pretty straight_forward to explain, no matter what is your base_if your exponent is 0 the_answer will always_be_1._My example for this_law is and the answer is_going to 1.

Use patterns to show_that a power with an exponent of_zero is equal to one: I_am going to start with_the base_of 6 and an exponent_of 9. =_10077696, =_1679616, = 279936,_= 46656, = 7776, = 1296,_= 216, =_36, = 6, = 1. The_way_that we can_use_the_pattern to_explain the zero_law._If you_divided_the answer of by 6 it_will_be the answer of the next. 10077696_divided by 6 equals_167916,_if you keep doing_that until = 6, six_divided by 6 equals 1. That_is the_reason any_base to the exponent of 0 equals 1.

Explain the law for_powers with negative exponents: The law_for is to find_the reciprocal_of_the base of_the_power, then_keep the exponent with the original base,_and next_drop the negative sign. My example_is. The way to_find_the reciprocal is first to put_the power in a fraction;. Then_the reciprocal will be, however_now_you_drop the negative sign. The_answer to my example is 1/64.

Use_patterns to explain_the negative exponent law: For showing how_to_explain the negative exponent law I_am_going to start of with the_power,_we_know this equals 27. The_next one would be which equals_9. After equals 3, and then equals 1. With_the start of_the patterns we can already_figure_out_how to do the next bit of the pattern. You_can take_the 27 and_divide it by 3, which equals 9, the next answer_of the pattern. If you continue doing_that, 9 divide by 3 equals 3, 3 divide by 3_equals 1. So now, if you take 1_and divide it by 3 it equals_1/3, which is also_the_answer to. Next 1/3 divide by 3_equals_1/9,_the_answer of.

