Advanced level 2025 South West Regional Mock mathematics mechanics 1
Advanced level 2025 South West Regional Mock mathematics mechanics 1
Advanced level 2025 South West Regional Mock mathematics mechanics 1
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1. (x2+5)27x2+5 decomposed in partial fractions, where a,b,c and d are real constants is: A. x2+5ax+b B. x2+5ax+b+(x2+5)2cx+d C. x2+5ax+b+x2+5cx+d D. x2+5ax+b+(x2+5)2cx+d
2. Two vectors a” /> and b
” /> are given as a
” />=i+2j+k and b
” />=3i+j+2k. The vector product a
” />×b
” /> is: A. 3i−j−5k B. 3i+j−5k C. 3i+j+5k D. 3i−5j−5k
3. Which of the following defines an equation of a curve that does NOT have a vertical asymptote? A. y=x+2x3+2x2 B. y=x+2x2−x−2 C. y=x+2x2+2 D. y=(x+2)2x2+2
4. The general solution of the differential equation sinxdxdy+ycosx=cosx is: A. y=−x+kcscx B. y=1+kcscx C. y=−1+kcosx D. y=(1+k)secx
5. Given that f(x)=⎩” />⎨
” />⎧2x−1,1≤x≤37−x,for x<1for x>3 The value of x for which f(x) is discontinuous is: A. 0 B. 1 C. 3 D. 2
6. Given the statements p and q, ∼(p⟹∼q)≡: A. ∼p∧q B. p∧∼q C. p∧q D. ∼p∧∼q
7. Given the non-singular square matrices N and M, and non-zero column vectors x and y such that (NM)−1y=x, then y= A. MN−1y B. N−1My C. M−1Ny D. NMx
8. ∫0ln3excoshxdx= A. 4e4−1 B. 4e4−e−2 C. 2e2−1 D. 2e2−e−2
9. The general solution of the differential equation dx2d2y−4dxdy+3y=0, where P and Q are real constants is: A. ex(Pcosx+Qsinx) B. e3x(Pcosx+Qsin3x) C. Pex+Qe3x D. (P+Qx)e3x
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