Find the product and write the result in standard form (-7- 9i)(3+ i)

Q: Simplify (7p-4 q8) (2p-3 q-2) answer with positive exponents only

A: Consider the given expression,

Q: Write the expression below in the form (a + b)ª 1296x'? – 4320x®y² + 5400x*y* – 3000x'y + 625y

A:

Q: Add or subtract as indicated and write the result in standard form: 15i - (12 - 11i)

A:

Q: Perform the indicated operations and write the result in standard form, √-81 - √-144

A:

Q: Perform the indicated operations and write the result in standard form, (-6 - √-12) /48

A:

Q: Evaluate J -25x31 (52+4)(z+3) da + C

A: We have to evaluate the given integration.

Q: Simplify the expression to a + bi form: 49 – V-162 + v64 – V-72

A: To write the given expression in the form of a+bi.

Q: Find the product : [8y + (7 - 3x)][8y - (7 - 3x)].

A:

Q: Find the product and write the result in standard form : -8i(2i - 7)

A: The product of -8i(2i - 7) = ? in standard form.

Q: Find the product and write the result in standard form: (-7 - i)(-7 + i)

A: Given: (-7-i)(-7+i) To find: The value of the product.

Q: Write (2 + i) 3 in standard form.

A: Our Aim is to write (2+i)3-(i) in standard form

Q: Divide and express the result in standard form: (2 + 3i)/(2 + i)

A: The given expression is (2 + 3i)/(2 + i)

Q: Find the product and write the result in standard form: (-5 + 4i)(3 + i)

A: The given expression is -5+4i3+i.

Q: Simplify the following: a²b³ a b d (2a³6²) 4 2a10b5 16a10b5 16a5b3 16a3b3

A:

Q: Subtract and Simplify [(9X+1)/5] – [(7X + 6)]/5 = ?

A:

Q: Multiply the expression. (3x+ 5y)² =

A: topic - polynomials

Q: Write the following expression in its simplest terms, without parentheses            (3x + 2)2 –…

A:

Q: Write each expression in standard form. (a) (2 – 31) + (-3 + 3i) (b) (-5 + 3) – (-3 – 56) (c) (3 +…

A: complex numbers are given , we have to write in standard form a+ib

Q: ( 3x²y™ 104. Simplify: 2-2

A: To simplify: The expression 3x2y-2y3-2. Formula used: Exponent rule: ab-m=bam amn=am×n

Q: (++ 9). (11x-3)

A:

Q: Find (1+1)² using identify.

A: We know that a+b2=a2+2ab+b2                                             ..1