Mathway | المسائل الشائعة

المسائل الشائعة

التصنيف	الموضوع	المسألة	مسألة منسّقة
48301	بسّط	v+(6/v)÷v+v/6	$v + \frac{6}{v} \div v + \frac{v}{6}$
48302	بسّط	v+y-2(3v-4y+3)	$v + y - 2 (3 v - 4 y + 3)$
48303	بسّط	v=1wh	$v = 1 w h$
48304	بسّط	v-10=-9	$v - 10 = - 9$
48305	بسّط	24/6	$\frac{24}{6}$
48306	بسّط	22/7	$\frac{22}{7}$
48307	بسّط	22/100	$\frac{22}{100}$
48308	بسّط	(21x^4y^2)/(-7xy)	$\frac{21 x^{4} y^{2}}{- 7 x y}$
48309	بسّط	21/3	$\frac{21}{3}$
48310	بسّط	-w(-3w^2+4w)	$- w (- 3 w^{2} + 4 w)$
48311	بسّط	21/15	$\frac{21}{15}$
48312	بسّط	-(-20)	$- (- 20)$
48313	بسّط	p4^212	$p \cdot 4^{2} \cdot 12$
48314	بسّط	px+6p+8xp-8	$p x + 6 p + 8 x p - 8$
48315	بسّط	q(5q-1)(5q+1)	$q (5 q - 1) (5 q + 1)$
48316	بسّط	q(q+1)(q-5)	$q (q + 1) (q - 5)$
48317	بسّط	q-(1/q)÷q+1/q	$q - \frac{1}{q} \div q + \frac{1}{q}$
48318	بسّط	(q(1816))/111/1((1/1(p1)/1)/1)/(1/1)16/11/14*4	$\frac{q (18 \cdot 16)}{11} \cdot \frac{1}{1} \cdot \frac{\frac{\frac{1}{1} \cdot \frac{p \cdot 1}{1}}{1}}{\frac{1}{1}} \cdot \frac{16}{1} \cdot \frac{1}{1} \cdot 4 \cdot 4$
48319	بسّط	q+(p+61)	$q + (p + 61)$
48320	بسّط	q-1 5/11	$q - 1 \frac{5}{11}$
48321	بسّط	(-2+4 الجذر التربيعي لـ 3)/6	$\frac{- 2 + 4 \sqrt{3}}{6}$
48322	بسّط	((-2+2w)/17)÷((w-1)/7)	$\frac{- 2 + 2 w}{17} \div \frac{w - 1}{7}$
48323	بسّط	8/6	$\frac{8}{6}$
48324	بسّط	8/24	$\frac{8}{24}$
48325	بسّط	r-(7/(r+6))/(1/(r+6))+1	$r - \frac{\frac{7}{r + 6}}{\frac{1}{r + 6}} + 1$
48326	بسّط	r-(1/r)÷r+1/r	$r - \frac{1}{r} \div r + \frac{1}{r}$
48327	بسّط	r-r/(r+1/7)	$r - \frac{r}{r + \frac{1}{7}}$
48328	بسّط	r+1/3r	$r + \frac{1}{3} r$
48329	بسّط	r+(9/((r-2)(r+10)))÷((10r(r+8))/((r-2)(r+10)))	$r + \frac{9}{(r - 2) (r + 10)} \div \frac{10 r (r + 8)}{(r - 2) (r + 10)}$
48330	بسّط	r+0.2r	$r + 0.2 r$
48331	بسّط	r+3	$r + 3$
48332	بسّط	-r+4-2+r	$- r + 4 - 2 + r$
48333	بسّط	r+7r-r+5r+4r+3r	$r + 7 r - r + 5 r + 4 r + 3 r$
48334	بسّط	s^5n*5	$s^{5} n \cdot 5$
48335	بسّط	s*5.2+63	$s \cdot 5.2 + 63$
48336	بسّط	(7x-21)/(63-21k)	$\frac{7 x - 21}{63 - 21 k}$
48337	بسّط	s+2(s+3)+4s-5	$s + 2 (s + 3) + 4 s - 5$
48338	بسّط	s-7( الجذر التربيعي لـ s)^(2+7)	$s - 7 {(\sqrt{s})}^{2 + 7}$
48339	بسّط	((mp)/n)^11	${(\frac{m p}{n})}^{11}$
48340	بسّط	(-8/27)^(-2/3)	${(- \frac{8}{27})}^{- \frac{2}{3}}$
48341	بسّط	(-8/125)^(2/3)	${(- \frac{8}{125})}^{\frac{2}{3}}$
48342	بسّط	((5rs^3)/(21t^2u))/((15a^4)/(7t^4u^2))	$\frac{\frac{5 r s^{3}}{21 t^{2} u}}{\frac{15 a^{4}}{7 t^{4} u^{2}}}$
48343	بسّط	(5/(x-4))/(x/(x-4))	$\frac{\frac{5}{x - 4}}{\frac{x}{x - 4}}$
48344	بسّط	(\|-14*-6-77\|+9)÷2(-9+ الجذر التربيعي لـ 49)^3	$(\| - 14 \cdot - 6 - 77 \| + 9) \div 2 {(- 9 + \sqrt{49})}^{3}$
48345	بسّط	(5/x+3/(x^2))/(25/(x^2)-9/x)	$\frac{\frac{5}{x} + \frac{3}{x^{2}}}{\frac{25}{x^{2}} - \frac{9}{x}}$
48346	بسّط	(4/p)^4((4q^4)/(3p))^-2	${(\frac{4}{p})}^{4} {(\frac{4 q^{4}}{3 p})}^{- 2}$
48347	بسّط	((-3x)/(z^2))^4	${(\frac{- 3 x}{z^{2}})}^{4}$
48348	بسّط	((2x^3y^-1)/(y^2))^2	${(\frac{2 x^{3} y^{- 1}}{y^{2}})}^{2}$
48349	بسّط	((2x^2u)/(z^-1))^-3(u^-4z^7)	${(\frac{2 x^{2} u}{z^{- 1}})}^{- 3} (u^{- 4} z^{7})$
48350	بسّط	((2a^-4b^-9c^-1)/(10a^-7bc^-5))^-1	${(\frac{2 a^{- 4} b^{- 9} c^{- 1}}{10 a^{- 7} b c^{- 5}})}^{- 1}$
48351	بسّط	(14/(x-9)+x/(x-6))/(3/(x-10)-2/(x-9))	$\frac{\frac{14}{x - 9} + \frac{x}{x - 6}}{\frac{3}{x - 10} - \frac{2}{x - 9}}$
48352	بسّط	(10/(9x)+10/(3x^2))/(5/3+5/x)	$\frac{\frac{10}{9 x} + \frac{10}{3 x^{2}}}{\frac{5}{3} + \frac{5}{x}}$
48353	بسّط	rs+rt+sp+tp	$r s + r t + s p + t p$
48354	بسّط	(1/4-3/2)/(6/5-5/3)	$\frac{\frac{1}{4} - \frac{3}{2}}{\frac{6}{5} - \frac{5}{3}}$
48355	بسّط	(1/256)^(1/4)	${(\frac{1}{256})}^{\frac{1}{4}}$
48356	بسّط	n!	$n!$
48357	بسّط	(n(n+1)(2n+1))÷6	$n (n + 1) (2 n + 1) \div 6$
48358	بسّط	n*(1/3)^n	$n \cdot {(\frac{1}{3})}^{n}$
48359	بسّط	n+0.03n	$n + 0.03 n$
48360	بسّط	n+5-5-12-5	$n + 5 - 5 - 12 - 5$
48361	بسّط	n-1÷(n^2)-1	$n - 1 \div n^{2} - 1$
48362	بسّط	-n-2n	$- n - 2 n$
48363	بسّط	n-5	$n - 5$
48364	بسّط	-N-5(-6-7n)	$- N - 5 (- 6 - 7 n)$
48365	بسّط	-n-5n	$- n - 5 n$
48366	بسّط	n-7	$n - 7$
48367	بسّط	-2/10	$- \frac{2}{10}$
48368	بسّط	18/56	$\frac{18}{56}$
48369	بسّط	18/35	$\frac{18}{35}$
48370	بسّط	18/2	$\frac{18}{2}$
48371	بسّط	(16p^5+20p^3-32p+24)/(4p)	$\frac{16 p^{5} + 20 p^{3} - 32 p + 24}{4 p}$
48372	بسّط	nr+4+2r-2n	$n r + 4 + 2 r - 2 n$
48373	بسّط	16/28	$\frac{16}{28}$
48374	بسّط	150/250	$\frac{150}{250}$
48375	بسّط	15/25	$\frac{15}{25}$
48376	بسّط	15/19	$\frac{15}{19}$
48377	بسّط	15/10	$\frac{15}{10}$
48378	بسّط	(144x^4y^3)/(-24x^8y^-15)	$\frac{144 x^{4} y^{3}}{- 24 x^{8} y^{- 15}}$
48379	بسّط	pi	$π$
48380	بسّط	14/6	$\frac{14}{6}$
48381	بسّط	13/20	$\frac{13}{20}$
48382	بسّط	13/2	$\frac{13}{2}$
48383	بسّط	(-4a^8b)/(2ab^8)	$\frac{- 4 a^{8} b}{2 a b^{8}}$
48384	بسّط	pr+2r^2*r-1	$p r + 2 r^{2} \cdot r - 1$
48385	بسّط	p*6370000^2	$p \cdot 6370000^{2}$
48386	بسّط	p(0)	$p (0)$
48387	بسّط	p(6)	$p (6)$
48388	بسّط	p(7-2g)	$p (7 - 2 g)$
48389	بسّط	P(a)*(P(F))	$P (a) \cdot (P (F))$
48390	بسّط	p(less)than^4	$p (l e s s) t h a n^{4}$
48391	بسّط	p5^2+p5* الجذر التربيعي لـ 5^2+24^2	$p \cdot 5^{2} + p \cdot 5 \cdot \sqrt{5^{2}} + 24^{2}$
48392	بسّط	p*(pw^2)	$p \cdot (p w^{2})$
48393	بسّط	p(1+4.8)^120	$p {(1 + 4.8)}^{120}$
48394	بسّط	p(1+r)^n	$p {(1 + r)}^{n}$
48395	بسّط	p*25.4^2	$p \cdot {25.4}^{2}$
48396	بسّط	(P*8)/8	$\frac{P \cdot 8}{8}$
48397	بسّط	p+0.20p	$p + 0.2 p$
48398	بسّط	p+q+qr-pq^2r	$p + q + q r - p q^{2} r$
48399	بسّط	p÷10	$p \div 10$
48400	بسّط	p-3q-(-p-4q)	$p - 3 q - (- p - 4 q)$