ESPRESSIONI CON FRAZIONI CON LE POTENZE
PARENTESI TONDE QUADRE E GRAFFE
In questa categoria sono presenti 50 esercizi. CATEGORIA SUCCESSIVA - ELENCO GENERALE
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n.933 `{[(3/4)^3*(3/4)^2]^2:(3/4)^8+3/4}:7/4+2/3 = `
n.935 `{[(4/5)^3*(4/5)^2]^2:(4/5)^9+4/5}:4/5-1/2 = `
n.1107 `{[(4/3)^2-(2/3)^2]:(4/3-2/3)}^3:(1+5/3)^2 = 9/8`
n.903 `{15/16-[(3/2-1/4)^2:5/4-(1/2+1/4)^2]}^2+1/4 = 5/16`
n.1101 `2-{[(3/2-1/4)^2-(1/2-1/4)^2]^2:(5/2-1/4)^2} = `
n.911 `{[1/3-(3/5-1/10)^2]*3/5:1/2+7/4:5/2-4/5}+1/2 = `
n.1098 `{[(2/3+3/4*2/9)^2+(2-3/4)^2*8/15]:(1+1/4)}+1/2 = `
n.1109 `{[(3/4-1/8+5/24)^5:(1-1/6)^4-(1-1/6)^2]:5/6}^2*6 = 1/6`
n.29 `{[2^3+(2/3)^3]:[3^2+(3/2)^2]-(2/3)^5}*(9/4:3/2)^5 = 23/5`
n.895 `{[(7/9)^14:(7/9)^10]^2:[(7/9)^3*7/9*(7/9)^3]}:7/9 = 1`
n.916 `{[(1/2+3/4-1)^2:3/16+3/2+(1/4-1/5)*(15/3*4)]}+1/3 = `
n.1106 `{[(5/4)^2-(3/4)^2]-[(2/3)^3+(1/3)^2]}*[1-(1/2)^4] = 5/9`
n.920 `{[(1/6+1/4)^2:(2-1/3)+5/12-1/2]:(1/4)^2-1/3}^2+1/4 = 1/4`
n.1108 `{[(1/2+1/3)^2*6/5+3/4]*3/38+(1-1/2)^2}*(3/2-7/6)^2 = 1/24`
n.905 `{1-[1-(1/6+1/3)]}^2*(1/2+3/4)^2*[2-1/3*(7/10+1/2)]^2 = 1`
n.912 `{10/23*[(2/7:7+5/49)^2:1/7-(1/2-1/3)^2:5/6]}+(1/2)^2 = `
n.1100 `{[(2/3-1/2)^2+(1-1/3)^2]^2:(1/12+7/18)^2}+(7-13/2)^2 = `
n.823 `{[(12/5)^3:(4/5)^3]^8:[12^4*(1/4)^4]^5}^3*[(1/3)^2]^6 = 1`
n.937 `{[(2/3)^3:(4/3)^3+7/8*(1/4)^0]^2:(7/8)^1-1/7}:4/5-1/2 = `
n.951 `{[(2/3)^4*(2/3)^0]:[2/3*(2/3)^2]}^2*[(15/2)^3:(15/2)] = 25`
n.1099 `1/4+{[(1-1/3)^2:2/3+7/6:(1+1/6)^2-4/21]:(2+1/6:5/12)} = `
n.1111 `1-{[(3/7+1/3):4/7]^2-(8/9-5/12):(11/4-5/8)}^2:(7/3)^2 = 5/9`
n.24 `{(9/12*7/9*4/14:1/2)^2-[(5/6+4/18-5/9)*2/3]^3}:(1/3)^2 = 2/3`
n.1102 `{[(4/5+2/3):(1/2+1/20)]^2*[(3/4+7/10):(10+8/5)]^2}+1/4 = `
n.1103 `{[(5/6+1/4)*8/13]^4:[16/15*(1/8+1/2)]^2-(1-2/3)^2}-1/3 = 0`
n.885 `{[(2/5)^10:(2/5)^6]^2*[(2/5)^8:(2/5)^3]}:[(2/5)^10*2/5] = 4/25`
n.1112 `{[(5/6+1/4)*8/13]^2-(5/6)^2:(5/2)^2}^3*[(6-11/3)*9/14]^3 = 1/8`
n.825 `[(3/7)^4]^2:[(3/7)^3]^2*{[(3/7)^4]^3:[(3/7)^2]^6}*(3/7)^0 = 9/49`
n.891 `{[(1/2)^2]^3*[(1/2)^3]^3:[(1/2)^3]^4}^3:[(1/2)*(1/2)^3]^2 = 1/2`
n.821 `{(3/7)^10:[(3/7)^6*(3/7)^3]}^2*[(3/7)^0*(3/7)^3]^2*(7/3)^8 = 1`
n.898 `[(19/27+3)*16/5]:[11/18*(1+31/33)]+(1/10)^2+(1/2)^4:(1/2)^2 = `
n.833 `(1-1/2)^4:{[(3/7+1/6-5/14)*(5+1/4)-1/2]^3:(3/4)^2-1/4}^3-1/2 = 0`
n.1110 `{1-[(1/4+1/6-1/12)^3:(5/3-1)^3+(3/2-1/4)^2]^2*(2/9)^2}:11/16 = 5/4`
n.1113 `{[(4+2/7)*2/15]^2:[(5-3/7)*3/8-(2+1/2):35/16]^2-2/5}^4:(3/5)^3 = 3/5`
n.897 `{[(19/27+3)*16/5]:[11/18*(1+31/33)]}^2*(1/10)^2+(1/2)^4:(1/2)^2 = 5/4`
n.907 `{[(1/2+1/3)^2:(1+1/4)^2]+[(4/21:8/7+12/7:3/7):(2-7/6)]}:(7/3)^2 = 1`
n.889 `1/2+{[(1+4/3)^4*(1-2/7)^4]^2}^6:{[(3+2/3)^8:(1+1/2+7/10)^8]^2}^3 = 3/2`
n.899 `{[15/3+3/8-(1/2)^3-9/2]:[(4/5)^2+3/20-(1/5)^2]}-[19/12:(3/4+5/6)] = 0`
n.824 `{[(4/7)^2]^3}^4:[(4/7)^6]^2*{[(5/2)^2]^3}^2:[(5/7)^2*(5/7)^4*(5/7)^6] = `
n.901 `[(3+1/2-5/3)*(1/2)^2]:{3/2-[2/3+(2/11+5/22+7/33):82/33+1/12]^5}^3:1/4 = 44/3`
n.927 `{2/3-[(1/8+1/4)*2/3]}:[3+(1/3)^4:(1/3)^3]+[(1/3)^0+(1/3)^5:(1/3)^4]*(1/2)^3 = 7/24`
n.32 `(1/4+1/6)+{[(1/12+5/4):(1/6+4/9:2/3)-12/25*5/4]^2-(1/2+1/6)^2}:(1-19/24)-3/4 = 7/3`
n.30 `{(1+8/5-1/3):(1-1/3)^2-(1/2-1/4):(1/2)^2}:41/15-[(3/4-1/6+4/12)*6/11]+2/3:4/9 = 5/2`
n.31 `{3+1/2-[1/4-(3/2-2/3):10/3]*25/20}:5/2-3/4:(1+1/2)^2+[4/5-(2/3-3/15):21/20]*9/8 = 22/15`
n.923 `{[(5/3)^2*(1-1/2)*(1+1/5)^2*(1+1/2)-3/4]:(5/2)^2-(1/5)^2}:[(2/5)^3:(2/5)^2]-1/20 = 3/4`
n.926 `{[(1-2/7)*(2/7+19/7):(1-4/7)+(3-4/3)^2+(2-1/2)^2]:(3+1/6)^2}+(5-7/2)^2+(7-13/2)^2 = `
n.1105 `{[(1/2)^5:(1/2)^4+3/4-(3/4)^2]^2:[(7/6-3/8)*15/38+39/16]^2}+[(1+1/2)^2-(2/3-1/6)^2] = `
n.39 `[(3/2)^2:(1+3/2)^2-2/25]:[1/2+(3/5)^2:1/3+1/10]+(1-1/6)-1/3*[3+(2-1/5):(2+1/5)]+3/11 = 0`
n.1104 `{[(8/3-7/8-7/6:2)^3:(2+5/3-1/2:2/5)^3+(3/2)^3]*(4+2/7)}+{(5/2)^2-(1/5)^3*(5/2)^3:1/2} = 21`
