<turbo-stream action="append" target="section-items">
    <template>
            <a href="/mathanalysis/page/68382/differential-equations-hl-integrating-factor" class="card text-body rounded-0 text-decoration-none" data-turbo-frame="_top" data-turbo="false">
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            src="https://teacher-sites-storage.inthinking.net/ib/mathanalysis/studyib/files/integration/differential-equations/integrating-factor/main.png"
            alt="Differential Equations HL - Integrating Factor"
        >
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                </div>
                <div class="col-8 col-lg-9">
                                            <h6 class="text-accent">
                            Review/revision
                        </h6>
                                        <h5 class="fw-semibold text-primary mb-2 d-flex gap-1 align-items-end">
                        Differential Equations HL - Integrating Factor
                                    

                    </h5>
                                            <p class="text-body mb-0 mb-lg-3"> On this page, we will look at another type of differential equation: first-order linear differential equations of the form \displaystyle \dfrac{\mathrm{d}y}{\mathrm{d}x}+P(x)y=Q(x), which can be solved...</p>
                                        <div class="clearfix">
                        <span class="text-muted fs-sm float-end">
                            09 August 2026
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    <a href="/mathanalysis/page/68381/differential-equations-hl-separable-variables" class="card text-body rounded-0 text-decoration-none" data-turbo-frame="_top" data-turbo="false">
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            class="d-block w-100 height-150 object-cover"
            src="https://teacher-sites-storage.inthinking.net/ib/mathanalysis/studyib/files/integration/differential-equations/separablemain.jpg"
            alt="Differential Equations HL - Separable Variables"
        >
    </div>

                </div>
                <div class="col-8 col-lg-9">
                                            <h6 class="text-accent">
                            Review/revision
                        </h6>
                                        <h5 class="fw-semibold text-primary mb-2 d-flex gap-1 align-items-end">
                        Differential Equations HL - Separable Variables
                                    

                    </h5>
                                            <p class="text-body mb-0 mb-lg-3"> If you want to describe the world around you, be it the forces acting on a body, the growth of a virus or the temperature of the coffee in your cup, you will be dealing with differential equations. On...</p>
                                        <div class="clearfix">
                        <span class="text-muted fs-sm float-end">
                            09 August 2026
                        </span>
                    </div>
                </div>
            </div>
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    <a href="/mathanalysis/page/68380/integration-by-parts" class="card text-body rounded-0 text-decoration-none" data-turbo-frame="_top" data-turbo="false">
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            class="d-block w-100 height-150 object-cover"
            src="https://teacher-sites-storage.inthinking.net/ib/mathanalysis/studyib/files/integration/by-parts/main-image.jpg"
            alt="Integration by Parts"
        >
    </div>

                </div>
                <div class="col-8 col-lg-9">
                                            <h6 class="text-accent">
                            Review/revision
                        </h6>
                                        <h5 class="fw-semibold text-primary mb-2 d-flex gap-1 align-items-end">
                        Integration by Parts
                                    

                    </h5>
                                            <p class="text-body mb-0 mb-lg-3"> Integration by parts is a method of integration that we use to integrate the product (usually!) of two functions. The aim is to change this product into another one that is easier to integrate. Although...</p>
                                        <div class="clearfix">
                        <span class="text-muted fs-sm float-end">
                            09 August 2026
                        </span>
                    </div>
                </div>
            </div>
        </div>
    </a>
    <a href="/mathanalysis/page/68379/integration-by-substitution-hl" class="card text-body rounded-0 text-decoration-none" data-turbo-frame="_top" data-turbo="false">
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            class="d-block w-100 height-150 object-cover"
            src="https://teacher-sites-storage.inthinking.net/ib/mathanalysis/studyib/files/integration/by-substitution/image.jpg"
            alt="Integration by Substitution HL"
        >
    </div>

                </div>
                <div class="col-8 col-lg-9">
                                            <h6 class="text-accent">
                            Review/revision
                        </h6>
                                        <h5 class="fw-semibold text-primary mb-2 d-flex gap-1 align-items-end">
                        Integration by Substitution HL
                                    

                    </h5>
                                            <p class="text-body mb-0 mb-lg-3"> Integration by substitution or U-substitution is a method that will help you integrate many different functions. By changing the variable of the integrand, we can make an apparently difficult problem...</p>
                                        <div class="clearfix">
                        <span class="text-muted fs-sm float-end">
                            09 August 2026
                        </span>
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    <a href="/mathanalysis/page/68378/integration-by-substitution-sl" class="card text-body rounded-0 text-decoration-none" data-turbo-frame="_top" data-turbo="false">
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            src="https://teacher-sites-storage.inthinking.net/ib/mathanalysis/studyib/files/integration/by-substitution/image.jpg"
            alt="Integration by Substitution SL"
        >
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                </div>
                <div class="col-8 col-lg-9">
                                            <h6 class="text-accent">
                            Review/revision
                        </h6>
                                        <h5 class="fw-semibold text-primary mb-2 d-flex gap-1 align-items-end">
                        Integration by Substitution SL
                                    

                    </h5>
                                            <p class="text-body mb-0 mb-lg-3"> Integration by substitution or U-substitution is a method that will help you integrate many different functions. By changing the variable of the integrand, we can make an apparently difficult problem...</p>
                                        <div class="clearfix">
                        <span class="text-muted fs-sm float-end">
                            09 August 2026
                        </span>
                    </div>
                </div>
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    <a href="/mathanalysis/page/68377/volume-of-revolution-hl" class="card text-body rounded-0 text-decoration-none" data-turbo-frame="_top" data-turbo="false">
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            src="https://teacher-sites-storage.inthinking.net/ib/mathanalysis/studyib/files/integration/volume/main.png"
            alt="Volume of Revolution HL"
        >
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                <div class="col-8 col-lg-9">
                                            <h6 class="text-accent">
                            Review/revision
                        </h6>
                                        <h5 class="fw-semibold text-primary mb-2 d-flex gap-1 align-items-end">
                        Volume of Revolution HL
                                    

                    </h5>
                                            <p class="text-body mb-0 mb-lg-3"> On this page, we will learn how to find the volume generated by rotating a region about the x-axis and the y-axis. The formulae for these are not difficult to use. The difficulty often comes with applying...</p>
                                        <div class="clearfix">
                        <span class="text-muted fs-sm float-end">
                            09 August 2026
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    <a href="/mathanalysis/page/69541/area-between-graphs-hl" class="card text-body rounded-0 text-decoration-none" data-turbo-frame="_top" data-turbo="false">
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            class="d-block w-100 height-150 object-cover"
            src="https://teacher-sites-storage.inthinking.net/ib/mathanalysis/studyib/files/integration/area-between/main.png"
            alt="Area between Graphs HL"
        >
    </div>

                </div>
                <div class="col-8 col-lg-9">
                                            <h6 class="text-accent">
                            Review/revision
                        </h6>
                                        <h5 class="fw-semibold text-primary mb-2 d-flex gap-1 align-items-end">
                        Area between Graphs HL
                                    

                    </h5>
                                            <p class="text-body mb-0 mb-lg-3"> On this page, we'll look at how we can use integration to find areas. This is a really common question in examinations.  The technique is not too hard, but there are just a couple of pitfalls to avoid...</p>
                                        <div class="clearfix">
                        <span class="text-muted fs-sm float-end">
                            09 August 2026
                        </span>
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    <a href="/mathanalysis/page/68375/area-between-graphs-sl" class="card text-body rounded-0 text-decoration-none" data-turbo-frame="_top" data-turbo="false">
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        <img
            class="d-block w-100 height-150 object-cover"
            src="https://teacher-sites-storage.inthinking.net/ib/mathanalysis/studyib/files/integration/area-between/main.png"
            alt="Area between Graphs SL"
        >
    </div>

                </div>
                <div class="col-8 col-lg-9">
                                            <h6 class="text-accent">
                            Review/revision
                        </h6>
                                        <h5 class="fw-semibold text-primary mb-2 d-flex gap-1 align-items-end">
                        Area between Graphs SL
                                    

                    </h5>
                                            <p class="text-body mb-0 mb-lg-3"> On this page, we'll look at how we can use integration to find areas. This is a really common question in examinations.  The technique is not too hard, but there are just a couple of pitfalls to avoid...</p>
                                        <div class="clearfix">
                        <span class="text-muted fs-sm float-end">
                            09 August 2026
                        </span>
                    </div>
                </div>
            </div>
        </div>
    </a>
    <a href="/mathanalysis/page/68374/definite-integration" class="card text-body rounded-0 text-decoration-none" data-turbo-frame="_top" data-turbo="false">
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        <img
            class="d-block w-100 height-150 object-cover"
            src="https://teacher-sites-storage.inthinking.net/ib/mathanalysis/studyib/files/integration/definite-integral-and-area/main.jpg"
            alt="Definite Integration"
        >
    </div>

                </div>
                <div class="col-8 col-lg-9">
                                            <h6 class="text-accent">
                            Review/revision
                        </h6>
                                        <h5 class="fw-semibold text-primary mb-2 d-flex gap-1 align-items-end">
                        Definite Integration
                                    

                    </h5>
                                            <p class="text-body mb-0 mb-lg-3"> Integration is sometimes called antidifferentiation, as it is the opposite process of differentiation. When we find an indefinite integral, we find a function with an arbitrary constant, C. Whereas, when...</p>
                                        <div class="clearfix">
                        <span class="text-muted fs-sm float-end">
                            09 August 2026
                        </span>
                    </div>
                </div>
            </div>
        </div>
    </a>
    <a href="/mathanalysis/page/68373/standard-integrals-hl" class="card text-body rounded-0 text-decoration-none" data-turbo-frame="_top" data-turbo="false">
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        <img
            class="d-block w-100 height-150 object-cover"
            src="https://teacher-sites-storage.inthinking.net/ib/mathanalysis/studyib/files/integration/standard_integrals/main.png"
            alt="Standard Integrals HL"
        >
    </div>

                </div>
                <div class="col-8 col-lg-9">
                                            <h6 class="text-accent">
                            Review/revision
                        </h6>
                                        <h5 class="fw-semibold text-primary mb-2 d-flex gap-1 align-items-end">
                        Standard Integrals HL
                                    

                    </h5>
                                            <p class="text-body mb-0 mb-lg-3"> In this page, we will look at some of the standard integration techniques that you need to know about involving x^n, \sin x, \cos x, \dfrac{1}{x}, e^x, a^x, \dfrac{1}{a^2+x^2}, \dfrac{1}{\sqrt{a^2-x^2}} and...</p>
                                        <div class="clearfix">
                        <span class="text-muted fs-sm float-end">
                            09 August 2026
                        </span>
                    </div>
                </div>
            </div>
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