Q#6: Solve below with detail not shortcut: a) A quality control engineer inspects a random sample of three batteries from a lot of 30 car batteries, which are ready to be shipped. If such a lot contains ten batteries with slight defects, what then is the probability that the inspector's sample contains No batteries with slight defects? i. ii. At least one of the batteries with slight defects? b) The probability that a bomber hits its target on any particular run is 80%. If three bombers sent out after the same target, what then is the probability that at least one of the three bombers will hit the target?

Q: Plot the fllowing

A: Given function is: y=cos2x5-x

Q: 2. Solve cosh z = -2i.

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Q: AB =12 BC=4 12

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Q: help

A: Please refer to the image below

Q: What is the solution for solving for +y?

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A: b) Given series is

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A: Solve the equation for x as follows.

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Q: y y 4 (Verify your answer by checking your result) -y -y -96

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A: I have used Bisection method to solve this

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A: Sum of all angle  triangle = 180°

Q: (x+y)

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Q: I have attached the screen shot of the questions. I need help solving the entire problem but…

A: From the given triangle, we have

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A:

Q: Solve 3(a+2) = 24 using the distributive property as STEP 1

A: Answer

Q: Can you please solve this equation and show the steps and explain it

A: Given information:The given function is shown below:

Q: -1 0] -2 6 Use A = 10 and B = to solve the equation 3A – 2X = B. -4 13

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Q: Can you solve this ecuation? 2x=16

A: Solving for x

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A: Distance = Speed x Time Or, Speed= Distance / Time , you can use this formula to find rate (speed).

Q: Bonus: A smiley face on a balloon is 4 inches tall when the balloon has a volume of 64 inches cubed.…

A: The given question can be solved as shown in step2.

Q: 1. Solve. y = 5x lx? - y = 64- 5x

A: Solve by substitution method

Q: yA 8- -4 -2 4. 4- -8-

A: Zeroes of the grqph -3,-1,2

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A: We need to solve the inequality.

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A:

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.