Mathway | المسائل الشائعة

المسائل الشائعة

التصنيف	الموضوع	المسألة	مسألة منسّقة
49001	Resolver para m	a=180m^2	$a = 180 m^{2}$
49002	Resolver para m	m-4/9=-2 67/90	$m - \frac{4}{9} = - 2 \frac{67}{90}$
49003	Resolver para m	m+6n=p	$m + 6 n = p$
49004	Resolver para M	M=(((1+0.00791)^25-1)/0.00791)-1	$M = (\frac{{(1 + 0.00791)}^{25} - 1}{0.00791}) - 1$
49005	Resolver para m	m=90000	$m = 90000$
49006	Resolver para m	m-3=9	$m - 3 = 9$
49007	Resolver para m	m-60=37	$m - 60 = 37$
49008	Resolver para m	sin(m)+cos(m)=1 , 2	$\sin (m) + \cos (m) = 1$ , $2$
49009	بسّط	5/8+4/9*(1/2+2/3)	$\frac{5}{8} + \frac{4}{9} \cdot (\frac{1}{2} + \frac{2}{3})$
49010	Resolver para n	0.830+0.220=100n	$0.8 \cdot 30 + 0.2 \cdot 20 = 100 n$
49011	Resolver para n	0.80n+1.2*350=1.08(n+350)	$0.8 n + 1.2 \cdot 350 = 1.08 (n + 350)$
49012	Resolver para n	(4n-7)/6+(1-3n)/2=(2-5n)/7	$\frac{4 n - 7}{6} + \frac{1 - 3 n}{2} = \frac{2 - 5 n}{7}$
49013	Resolver para n	(8-n)^(3/2)=216	${(8 - n)}^{\frac{3}{2}} = 216$
49014	Resolver para n	(2^n+2^(-n))/2=(1+4^n)/(2^n+1)	$\frac{2^{n} + 2^{- n}}{2} = \frac{1 + 4^{n}}{2^{n} + 1}$
49015	Resolver para n	\|n+5\|=15	$\| n + 5 \| = 15$
49016	Resolver para n	0.03/500*(9000)=(1+0.03)^n-1	$\frac{0.03}{500} \cdot (9000) = {(1 + 0.03)}^{n} - 1$
49017	Resolver para n	(0.04(7000)+1)/0.04=(1.04)^n	$\frac{0.04 (7000) + 1}{0.04} = {(1.04)}^{n}$
49018	Resolver para N	(0.4N-1)/7=5	$\frac{0.4 N - 1}{7} = 5$
49019	Resolver para n	10/50=(10n)/10	$\frac{10}{50} = \frac{10 n}{10}$
49020	Resolver para n	15/n=7/(5/27)	$\frac{15}{n} = \frac{7}{\frac{5}{27}}$
49021	Resolver para n	18/24=30/n	$\frac{18}{24} = \frac{30}{n}$
49022	Resolver para n	2/(n-1)+1/(n+1)=4/(n^2-1)	$\frac{2}{n - 1} + \frac{1}{n + 1} = \frac{4}{n^{2} - 1}$
49023	Resolver para n	2^(-3n-3)=2^(3n)	$2^{- 3 n - 3} = 2^{3 n}$
49024	Resolver para n	25/2.5=n/7	$\frac{25}{2.5} = \frac{n}{7}$
49025	Resolver para n	29/30=n/48	$\frac{29}{30} = \frac{n}{48}$
49026	Resolver para n	2n+3/4=5/6n-4	$2 n + \frac{3}{4} = \frac{5}{6} n - 4$
49027	Resolver para n	3.2/6.4=8/n	$\frac{3.2}{6.4} = \frac{8}{n}$
49028	Resolver para m	m^2+3m+2=0	$m^{2} + 3 m + 2 = 0$
49029	Resolver para m	2/8=9/m	$\frac{2}{8} = \frac{9}{m}$
49030	Resolver para m	2^m-2^n=56	$2^{m} - 2^{n} = 56$
49031	Resolver para m	3/8=m/9	$\frac{3}{8} = \frac{m}{9}$
49032	Resolver para m	-5/40=6/m	$- \frac{5}{40} = \frac{6}{m}$
49033	Resolver para m	5/7m-2-6/7m=-13	$\frac{5}{7} m - 2 - \frac{6}{7} m = - 13$
49034	Resolver para m	-(7m)/10=-7/45	$- \frac{7 m}{10} = - \frac{7}{45}$
49035	Resolver para m	m/3=18-2	$\frac{m}{3} = 18 - 2$
49036	Resolver para m	m/5+m/6=22	$\frac{m}{5} + \frac{m}{6} = 22$
49037	Resolver para m	m/-5+13=20	$\frac{m}{- 5} + 13 = 20$
49038	Resolver para m	m/8+56=40	$\frac{m}{8} + 56 = 40$
49039	Resolver para m	m^2=96	$m^{2} = 96$
49040	Resolver para m	m^2-8=2m(m+4)	$m^{2} - 8 = 2 m (m + 4)$
49041	Resolver para m	m^2-m+1=0	$m^{2} - m + 1 = 0$
49042	Resolver para m	m^3-1=0	$m^{3} - 1 = 0$
49043	Resolver para m	1.4m+0.9=4.12	$1.4 m + 0.9 = 4.12$
49044	Resolver para m	1+m+456=480	$1 + m + 456 = 480$
49045	Resolver para m	10+5m=0	$10 + 5 m = 0$
49046	Resolver para M	1000L=M	$1000 L = M$
49047	Resolver para m	100mg=g	$100 mg = g$
49048	Resolver para m	10-3m-2=8	$10 - 3 m - 2 = 8$
49049	Resolver para m	104.25-(42*1.75)+m=0	$104.25 - (42 \cdot 1.75) + m = 0$
49050	Resolver para m	11-(m-5)-3m-2=m-11	$11 - (m - 5) - 3 m - 2 = m - 11$
49051	Resolver para m	11m-2(m-5)=9(m+1)+6	$11 m - 2 (m - 5) = 9 (m + 1) + 6$
49052	Resolver para m	12+5m=16	$12 + 5 m = 16$
49053	Resolver para m	12m+7=3m+52	$12 m + 7 = 3 m + 52$
49054	Resolver para m	-13*m=377	$- 13 \cdot m = 377$
49055	Resolver para m	14-3m=-1	$14 - 3 m = - 1$
49056	Resolver para m	-15+19=m-7	$- 15 + 19 = m - 7$
49057	Resolver para m	-182=2+8(7m-2)	$- 182 = 2 + 8 (7 m - 2)$
49058	Resolver para m	2m^2-9m-35=0	$2 m^{2} - 9 m - 35 = 0$
49059	Resolver para M	2M+12=16	$2 M + 12 = 16$
49060	Resolver para m	3(m+1.5)=6	$3 (m + 1.5) = 6$
49061	Resolver para m	3.8m-83=2.7m+5	$3.8 m - 83 = 2.7 m + 5$
49062	Resolver para m	3m^2+2m=2	$3 m^{2} + 2 m = 2$
49063	Resolver para m	-33+m=10	$- 33 + m = 10$
49064	Resolver para m	4(8+m)=68	$4 (8 + m) = 68$
49065	Resolver para M	4(M-6)+M=5(M-6)+6	$4 (M - 6) + M = 5 (M - 6) + 6$
49066	Resolver para m	4m^2-4m-3=0	$4 m^{2} - 4 m - 3 = 0$
49067	Resolver para m	42=42+m	$42 = 42 + m$
49068	Resolver para m	4-7m=-3m+4	$4 - 7 m = - 3 m + 4$
49069	Resolver para m	5(5-4m)=145	$5 (5 - 4 m) = 145$
49070	Resolver para m	5 7/4=m/3	$5 \frac{7}{4} = \frac{m}{3}$
49071	Resolver para m	5-8m=m-5-8	$5 - 8 m = m - 5 - 8$
49072	Resolver para m	5m=35	$5 m = 35$
49073	Resolver para m	5m-3=7	$5 m - 3 = 7$
49074	Resolver para m	600m-0.29=800m+0.19	$600 m - 0.29 = 800 m + 0.19$
49075	Resolver para m	680400=1.644767+m418467	$680400 = 1.6 \cdot 447 \cdot 67 + m \cdot 4184 \cdot 67$
49076	Resolver para g	g/10=-4	$\frac{g}{10} = - 4$
49077	Resolver para g	g/4=27/36	$\frac{g}{4} = \frac{27}{36}$
49078	Resolver para g	g/7=7	$\frac{g}{7} = 7$
49079	Resolver para g	1=g/D	$1 = \frac{g}{D}$
49080	Resolver para g	15gh*5=22	$15 g h \cdot 5 = 22$
49081	Resolver para g	2 1/3*g-1/2=3 1/4	$2 \frac{1}{3} \cdot g - \frac{1}{2} = 3 \frac{1}{4}$
49082	Resolver para G	2+G*3=P	$2 + G \cdot 3 = P$
49083	Resolver para g	20+g=51	$20 + g = 51$
49084	Resolver para g	3g+11=26	$3 g + 11 = 26$
49085	Resolver para g	4(2g-1)+2=-1	$4 (2 g - 1) + 2 = - 1$
49086	Resolver para g	47=-8g+7	$47 = - 8 g + 7$
49087	Resolver para g	5=2g+1	$5 = 2 g + 1$
49088	Resolver para g	55g-55=644	$55 g - 55 = 644$
49089	Resolver para g	950g=kg	$950 g = kg$
49090	Resolver para g	c=1/2*(gq)	$c = \frac{1}{2} \cdot (g q)$
49091	Resolver para g	c=1/2*(gv)	$c = \frac{1}{2} \cdot (g v)$
49092	Resolver para g	g-10=-2	$g - 10 = - 2$
49093	Resolver para g	g-9=-5	$g - 9 = - 5$
49094	Resolver para g	s=gh-5gt^3	$s = g h - 5 g t^{3}$
49095	Resolver para h	2/5h=23	$\frac{2}{5} h = 23$
49096	Resolver para h	2/h=6/15	$\frac{2}{h} = \frac{6}{15}$
49097	Resolver para h	h/2+h/3=5	$\frac{h}{2} + \frac{h}{3} = 5$
49098	Resolver para h	1=-8+h/-2	$1 = - 8 + \frac{h}{- 2}$
49099	Resolver para h	-10.4h=-41.6	$- 10.4 h = - 41.6$
49100	Resolver para h	104=1/2h*13	$104 = \frac{1}{2} h \cdot 13$