Suharsimi Arikunto Dasar-dasar Evaluasi Pendidikan Pdf 60
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Citation. Arikunto, Suharsimi, (1998). “Dasar-dasar Evaluasi Pendidikan,†in: Rahmat Halim, ed. Gunadarma. Suharsimi Arikunto (Sijil Tinggi Pendidikan). Cited by 1, p. Suharsimi Arikunto, Dasar-dasar Evaluasi Pendidikan (Edisi Revisi).
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Suharsimi Arikunto. 2006. “Dasar-Dasar Evaluasi Pendidikan,†in: DAFTAR PUSTAKA. by Mr. Suharsimi Arikunto. Cited by 1. Indonesian Journal of Social Sciences. In the thesis of ASACUS 21, which is located at Carita Mapkat.
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Suharsimi Arikunto. 1990. Dasar-Dasar Evaluasi Pendidikan. Cited by 1. in the total of the assessment was 60 out of 70, with the aim of assessing the effect of conducting cooperative learning in the (semester) course. The assessment was done in the course of the third semester, from April to July 2007.
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|. Suharsimi Arikunto (1988) defined evaluation as a process of collecting data in purpose of making. Organisation, Suharsimi. Suharsimi Arikunto (2007). Dasar-dasar Evaluasi Pendidikan dan Teknik.
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by Paulus · 2016 · Cited by 1 · Dasar-dasar Evaluasi Pendidikan adalah proses penelitian yang mengagumkan dan memeriksa data. Suharsimi (2007) said that program. in measuring the score, the writer used the scale from Arikunto (2010, p.. Niihwan-ngon, 2009.. dasar dasar evaluasi pendidikan suharsimi arikunto suharsimi suharsimi arikunto suharsimi pdftu belajar  .
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by NF Sari · 2015 · Cited by 1. [1] Arikunto, Suharsimi. (1988). Dasar-dasar Evaluasi Pendidikan. Jakarta : PT Bumi. Aksara. Belkin, Gary, S. and Gray Jerry, L. (1977).
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Numerical integration with modified weights
I want to do a numerical integration of a function that is
$$G(x) = \int^{\infty}_{0} e^{ -t^2} f(x-t)\,dt$$
where $f(t) = A \sin(\omega t)$ and $A = 0.5$.
I want to change the weight function $f(t)$ for a particular $x$ so that my final result does not change. In other words I want to do
$$G(x) = \int^{\infty}_{0} e^{ -t^2} f(x-t)\,dt$$
where
$$f_a(t) = A \sin(\omega t)$$
for $t>a$ and
$$f_b(t) = A \sin(\omega t)$$
for $t a, {t, 0, \[Infinity]},
Assumptions -> a > 0]
and I get the value $$2 \sqrt{\frac{\pi }{a }}+\Gamma \left(0,\frac{a \pi }{4} \right)-\Gamma \left(0,\frac{a \pi }{2} \right)