Chloe W. GCSE Maths tutor, A Level Maths tutor, 11 Plus Maths tutor, .

Chloe W.

Currently unavailable: for regular students

Degree: Mathematics (Bachelors) - Bristol University

5.1

32 reviews | 125 completed tutorials

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About me

About Me: I'm Chloe and I'm a 2nd year maths student at Bristol university. I've always enjoyed working with numbers and I hope that I can encourage others to love working with them too! I've tutored both of my siblings through their A level and GCSE maths. I'm very patient and understand that some concepts of maths can be very difficult to grasp. What I can do for you: The sessions will revolve around subjects you are struggling with. I can help you work through examples and show you the methods needed to solve problems, as well as helping you understand them. I can also help with exam questions if you let me know which exam board you are taking.

Subjects offered

Subject	Qualification	Prices
Further Mathematics	A Level	£26 /hr
Maths	A Level	£26 /hr
Further Mathematics	GCSE	£24 /hr
Maths	GCSE	£24 /hr
Maths	13 Plus	£24 /hr
Maths	11 Plus	£24 /hr

Qualifications

Subject	Qualification	Level	Grade
Mathematics	A-level	A2	A*
Further Mathematics	A-level	A2	A
Biology	A-level	A2	A*
History	A-level	A2	A*

CRB/DBS Standard		No
CRB/DBS Enhanced		No

General Availability

Currently unavailable: for regular students

Weeks availability

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Ratings and reviews

5.1from 32 customer reviews

Dor (Parent) March 12 2017

She did well

Chandra (Parent) February 23 2017

Very good

Areeba (Student) February 15 2017

She explained everything in detail and went through all the practice questions with me, giving me questions to do at the end to make sure i understand. She also answered all of my questions regarding the topic.

Emma (Parent) February 7 2017

thank uuuuuuu

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Questions Chloe has answered

How do you find the integral of sin^2(x) dx?

Sin^2(x) cannot be integrated in its current form so you must use trigonometric identities to change sin^2(x) into something else. Use the formula for cox(2x): cos(2x)=cos(x+x)=cos^2(x)-sin^2(x) Now use that cos^2(x)=(1-sin^2(x)) So cos(2x)=1-2sin^2(x) Rearrange the equation to find that sin...

Sin^2(x) cannot be integrated in its current form so you must use trigonometric identities to change sin^2(x) into something else.

Use the formula for cox(2x): cos(2x)=cos(x+x)=cos^2(x)-sin^2(x)

Now use that cos^2(x)=(1-sin^2(x))

So cos(2x)=1-2sin^2(x)

Rearrange the equation to find that sin^2(x)=1/2-1/2(cos(2x))

Now you can integrate to get that the integral of sin^2(x)=1/2x-1/4sin(2x)

1 year ago

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