Exam 14: Complex Numbers

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Do the operation and express the answer in a + bi form.​ (9−−100)+(10+−36)( 9 - \sqrt { - 100 } ) + ( 10 + \sqrt { - 36 } ) ​

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A

Perform the addition or subtraction and write the result in standard form.​ (1.5+6.7i)+(−7.3+6.5i)( 1.5 + 6.7 i ) + ( - 7.3 + 6.5 i ) ​

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D

Write the complex number in standard form. ​ -4i + i2 ​

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E

Perform the operation and write the result in standard form.​ (1+i)(9−8i)( 1 + i ) ( 9 - 8 i ) ​

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Simplify the complex number and write it in standard form.​ 1(2i)3\frac { 1 } { ( 2 i ) ^ { 3 } } ​

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Find real numbers a and b such that the equation is true. ​​ (a+4)+2bi=4−17i( a + 4 ) + 2 b i = 4 - 17 i ​

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Do the operation and express the answer in a + bi form. ​ (5 - 5i)+ (8 + 3i) ​

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Raise the complex number to the fourth power. ​ ​4i ​

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Write the complex number in standard form.​ −36\sqrt { - 36 } ​

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Solve the equation and write complex solutions in standard form.​ x2+10x+29=0x ^ { 2 } + 10 x + 29 = 0 ​

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Perform the operation and write the result in standard form.​ 19i(1−6i)19 i ( 1 - 6 i ) ​

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Write the complex number in standard form. (2−−15)2( 2 - \sqrt { - 15 } ) ^ { 2 }

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Write the quotient in standard form.​ 2i\frac { 2 } { i } ​

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Find real numbers a and b such that the equation is true.​ (a−4)+(b+5)i=13+11i( a - 4 ) + ( b + 5 ) i = 13 + 11 i ​

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Write the complex number in standard form.​ −6⋅−7\sqrt { - 6 } \cdot \sqrt { - 7 } ​

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Perform the addition or subtraction and write the result in standard form.​ (7+i)+(5−5i)( 7 + i ) + ( 5 - 5 i ) ​

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Simplify the complex number and write it in standard form.​ (−i)5( - i ) ^ { 5 } ​

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Do the operation and express the answer in a + bi form.​ −19i36\frac { - 19 } { i ^ { 36 } } ​

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Write the quotient in standard form. ​​ 6+12i4i\frac { 6 + 12 i } { 4 i } ​

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Write the complex conjugate of the complex number.Then multiply the number by its complex conjugate.​ −14+13i- 14 + \sqrt { 13 } i ​

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